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TRANSCRIPT
Paul Rustomji
A statistical analysis of flood hydrology and bankfull
discharge for the Mitchell River catchment, Queensland,
Australia
January 2010
Water for a Healthy Country Flagship Report series ISSN: 1835-095X
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Citation: Rustomji, P., (2010) A statistical analysis of flood hydrology and bankfull discharge for the Mitchell River catchment,
Queensland, Australia. CSIRO: Water for a Healthy Country National Research Flagship [01/2010]
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major river flowing to the gulf in the upper right corner of the image. c⃝2009 European Space Agency.
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00274_36400_1443.N1_49976CD4_image_0260.jpg
For further information about this publication:
Paul Rustomji, CSIRO Land and Water
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Contents
Acknowledgements xv
Executive Summary xvi
1 Introduction 1
2 Study Site 1
3 Methods 4
3.1 Flood frequency analysis . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 4
3.2 Plotting positions . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 8
3.3 Probability density function selection . . . . . . . . . . . . . . . . . . . . . . . . 8
3.4 Flood quantile estimation . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 9
3.5 Bankfull discharge analysis . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 11
4 Results 11
4.1 Threshold selection for identification of flood events . . . . . . . . . . . . . . . . 11
4.2 Identification of flood peaks . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 11
4.3 Probability distribution selection using L-moment ratio diagrams . . . . . . . . . 12
4.4 Flood quantile estimation . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 12
4.5 Regional flood quantile estimation . . . . . . . . . . . . . . . . . . . . . . . . . 16
4.6 Bankfull discharge and its recurrence interval . . . . . . . . . . . . . . . . . . . 20
5 Conclusions 23
References 24
Appendices 27
A 919001C Mary Creek at Mary Farms 29
B 919002A Lynd River at Lyndbrook 33
C 919003A Mitchell River at O.K. Br 37
D 919005A Rifle Ck at Fonthill 41
iii
E 919006A Lynd River at Torwood 45
F 919007A Hodgkinson River at Piggy Hut 49
G 919008A Tate River at Torwood 53
H 919009A Mitchell River at Koolatah 57
I 919011A Mitchell River at Gamboola 61
J 919012A Galvin Ck at Reid Ck Junction 65
K 919013A McLeod River at Mulligan HWY 69
L 919014A Mitchell River at Cooktown Crossing 73
M 919201A Palmer River at Goldfields 77
N 919204A Palmer River at Palmer River at Drumduff 81
O 919205A North Palmer River at 4.8 Km 85
P 919305B Walsh River at Nullinga 89
Q 919309A Walsh River at Trimbles Crossing 93
R 919310A Walsh River at Rookwood 97
S 919311A Walsh River at Flatrock 101
T 919312A Elizabeth Ck at Greenmantle 105
iv
List of Figures
1 Map of the Mitchell River catchment showing gauging stations, main drainage
lines, elevation and mean annual rainfall isohyets. . . . . . . . . . . . . . . . . 3
2 L-moment ratio diagrams for flood peak data from the Mitchell River catchment. 12
3 Fitted flood frequency curves (solid line) and 95% confidence intervals (dashed
line) for the Mitchell River catchment. The observed flood peaks are shown
with open triangle symbols. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 14
4 Fitted flood frequency curves (solid line) and 95% confidence intervals (dashed
line) for the Mitchell River catchment. The observed flood peaks are shown
with open triangle symbols. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 15
5 Downstream trends in fitted flood quantiles (Q2 denotes 1:2 year recurrence
interval flood) and mean annual flow (MAF) along the main stem of the Mitchell
River. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 17
6 Observed versus predicted plots of selected flood quantiles for the Mitchell
River catchment using upstream catchment area (km2) and mean annual up-
stream rainfall (mm) as predictive variables. The dashed line indicates the
line of perfect agreement. Note gauge 919009A (Mitchell River at Koolatah)
has been omitted from model formulation for events with >5 year recurrence
interval and is shown with an open circle plotting symbol. . . . . . . . . . . . . 19
7 Channel cross sections, streamflow gaugings and rating curves for gauging
stations in the Mitchell River catchment. The dashed horizontal line shows the
maximum observed stage at the gauge. . . . . . . . . . . . . . . . . . . . . . . 21
8 Channel cross sections, streamflow gaugings and rating curves for gauging
stations in the Mitchell River catchment. The dashed horizontal line shows the
maximum observed stage at the gauge. . . . . . . . . . . . . . . . . . . . . . . 22
9 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 30
10 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 30
11 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 31
v
12 Fitted flood frequency curve for station 919001C. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 31
13 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 34
14 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 34
15 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 35
16 Fitted flood frequency curve for station 919002A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 35
17 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 38
18 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 38
19 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 39
20 Fitted flood frequency curve for station 919003A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 39
21 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 42
22 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 42
23 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 43
24 Fitted flood frequency curve for station 919005A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 43
25 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 46
26 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 46
vi
27 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 47
28 Fitted flood frequency curve for station 919006A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 47
29 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 50
30 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 50
31 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 51
32 Fitted flood frequency curve for station 919007A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 51
33 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 54
34 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 54
35 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 55
36 Fitted flood frequency curve for station 919008A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 55
37 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 58
38 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 58
39 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 59
40 Fitted flood frequency curve for station 919009A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 59
41 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 62
vii
42 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 62
43 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 63
44 Fitted flood frequency curve for station 919011A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 63
45 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 66
46 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 66
47 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 67
48 Fitted flood frequency curve for station 919012A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 67
49 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 70
50 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 70
51 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 71
52 Fitted flood frequency curve for station 919013A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 71
53 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 74
54 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 74
55 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 75
56 Fitted flood frequency curve for station 919014A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 75
viii
57 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 78
58 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 78
59 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 79
60 Fitted flood frequency curve for station 919201A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 79
61 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 82
62 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 82
63 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 83
64 Fitted flood frequency curve for station 919204A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 83
65 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 86
66 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 86
67 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 87
68 Fitted flood frequency curve for station 919205A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 87
69 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 90
70 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 90
71 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 91
ix
72 Fitted flood frequency curve for station 919305B. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 91
73 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 94
74 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 94
75 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 95
76 Fitted flood frequency curve for station 919309A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 95
77 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 98
78 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 98
79 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 99
80 Fitted flood frequency curve for station 919310A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 99
81 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 102
82 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 102
83 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 103
84 Fitted flood frequency curve for station 919311A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 103
85 Threshold selection steps. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 106
86 Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in
the peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . 106
x
87 Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the
peaks over threshold analysis. . . . . . . . . . . . . . . . . . . . . . . . . . . . 107
88 Fitted flood frequency curve for station 919312A. Dashed lines indicate a 95%
confidence interval for the prediction. Note curve is only fitted to events with
an average recurrence interval ≥ 1 year. . . . . . . . . . . . . . . . . . . . . . . 107
xi
List of Tables
1 Gauging stations in the Mitchell River catchment with data used to determine
whether or not a gauge’s data was suitable for hydrologic regionalisation (indi-
cated by the “include” column). 1 MGS denotes maximum gauge stage. . . . . 6
2 Flow threshold and inter-flood gap details for analysis stations. . . . . . . . . . 7
3 Fitted parameters for the Generalised Pareto distribution. . . . . . . . . . . . . 13
4 Comparison of peak instantaneous flood magnitude (as represented by re-
gional flood quantile relationships) between the Daly and Mitchell Rivers. Peak
instantaneous flood magnitude on the Mitchell River is 1.6 to 2.1 times larger
that on the Daly River for catchments with comparable catchment area and
mean annual rainfall. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 18
5 Flood peaks identified by the peaks over threshold analysis for station 919001C. 29
6 Fitted flood quantiles for station 919001C. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 29
7 Flood peaks identified by the peaks over threshold analysis for station 919002A. 33
8 Fitted flood quantiles for station 919002A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 33
9 Flood peaks identified by the peaks over threshold analysis for station 919003A. 37
10 Fitted flood quantiles for station 919003A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 37
11 Flood peaks identified by the peaks over threshold analysis for station 919005A. 41
12 Fitted flood quantiles for station 919005A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 41
13 Flood peaks identified by the peaks over threshold analysis for station 919006A. 45
14 Fitted flood quantiles for station 919006A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 45
15 Flood peaks identified by the peaks over threshold analysis for station 919007A. 49
16 Fitted flood quantiles for station 919007A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 49
17 Flood peaks identified by the peaks over threshold analysis for station 919008A. 53
xii
18 Fitted flood quantiles for station 919008A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 53
19 Flood peaks identified by the peaks over threshold analysis for station 919009A. 57
20 Fitted flood quantiles for station 919009A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 57
21 Flood peaks identified by the peaks over threshold analysis for station 919011A. 61
22 Fitted flood quantiles for station 919011A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 61
23 Flood peaks identified by the peaks over threshold analysis for station 919012A. 65
24 Fitted flood quantiles for station 919012A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 65
25 Flood peaks identified by the peaks over threshold analysis for station 919013A. 69
26 Fitted flood quantiles for station 919013A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 69
27 Flood peaks identified by the peaks over threshold analysis for station 919014A. 73
28 Fitted flood quantiles for station 919014A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 73
29 Flood peaks identified by the peaks over threshold analysis for station 919201A. 77
30 Fitted flood quantiles for station 919201A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 77
31 Flood peaks identified by the peaks over threshold analysis for station 919204A. 81
32 Fitted flood quantiles for station 919204A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 81
33 Flood peaks identified by the peaks over threshold analysis for station 919205A. 85
34 Fitted flood quantiles for station 919205A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 85
35 Flood peaks identified by the peaks over threshold analysis for station 919305B. 89
36 Fitted flood quantiles for station 919305B. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 89
37 Flood peaks identified by the peaks over threshold analysis for station 919309A. 93
xiii
38 Fitted flood quantiles for station 919309A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 93
39 Flood peaks identified by the peaks over threshold analysis for station 919310A. 97
40 Fitted flood quantiles for station 919310A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 97
41 Flood peaks identified by the peaks over threshold analysis for station 919311A.101
42 Fitted flood quantiles for station 919311A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 101
43 Flood peaks identified by the peaks over threshold analysis for station 919312A.105
44 Fitted flood quantiles for station 919312A. Values have been reported to four
significant digits. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 105
xiv
Acknowledgements
This research was funded as part of the Tropical Rivers and Coastal Knowledge (TRaCK)
Research Program. TRaCK is funded jointly by:
• the Australian Government Department of the Environment, Water, Heritage and the
Arts
• the National Water Commission’s Raising National Water Standards Programme
• Land & Water Australia’s Tropical Rivers Programme
• the Queensland Government’s Smart State Strategy
• the Fisheries Research and Development Corporation
• and CSIRO’s Water for a Healthy Country Flagship.
The Queensland Government’s Department of Environment and Resource Management
collected and provided the hydrologic data. Andrew Brooks is thanked for useful discussions
about catchment geomorphology and hydrology. Cuan Petheram and Gary Caitcheon are
thanked for reviewing a draft of this manuscript.
xv
Executive Summary
This report presents a flood frequency analysis for twenty gauging stations within the Mitchell
River catchment. A flood frequency analysis allows the estimation of the magnitude of se-
lected flood quantiles, such as a 1 in 20 year flood, at particular gauging stations. A series
of statistical relationships were developed to allow flood quantile estimation at ungauged lo-
cations. Gauging station cross sections were examined to identify bankfull discharge and its
corresponding recurrence interval. However, this could not be achieved because the majority
of gauging stations appear to be incised into either older alluvium (terraces) or bedrock val-
leys and consequently did not have ‘self-formed channels’. An analysis of the downstream
trends in fitted flood quantiles along the main stem of the Mitchell River indicates that floods
with a recurrence interval of 1 in 2 years are generally contained within the channel (or at
least the losses to floodplains and distributaries are proportionally constant downstream).
However, for events with recurrence intervals of 5 years or more, losses of flood flows to the
floodplain and distributary channels within the Mitchell River mega-fan region are notable.
Peak flood flows at the downstream-most gauge (Mitchell River at Koolatah, 919009A) have
an effective upper bound of ∼ 6600m3s−1 for events with a recurrence interval greater than 1
in 20 years; any discharges generated by the upstream catchment in excess of this appear to
be diverted onto the floodplain and distributary channel system within the mega-fan region.
xvi
1 Introduction
Project 4.2 (Regional scale sediment and nutrient budgets) of the Tropical Rivers and Coastal
Knowledge (TRaCK) research hub is concerned with the identification of erosion processes
and sediment sources in the Mitchell River catchment, Queensland. One component of this
research involves application of the SedNet model (Prosser et al. 2001) to model catch-
ment sediment and nutrient budgets. A suite of hydrologic parameters, some of which relate
to flood flows, are required to run the SedNet model (Wilkinson et al. 2006). This report
presents a statistical analysis of flood hydrology in the Mitchell River catchment firstly as
contribution to understanding the hydrology of a relatively large tropical river system (by Aus-
tralian standards) and secondly to derive some of the required hydrologic parameters for use
in the modelling of catchment scale sediment budgets in the Mitchell River catchment.
2 Study Site
The Mitchell River catchment (71,000 km2) shown in Figure 1 drains the western flank of
Cape York Peninsula, flowing to the Gulf of Carpentaria. Galloway et al. (1970) conducted a
landscape suitability assessment of the Mitchell River catchment and surrounding areas and
the following catchment characteristics are summarised from this report (unless otherwise
noted):
• Relief: The eastern third of the catchment comprises a bedrock dominated landscape
of varying dissection of granitic, volcanic and sedimentary lithology (the ‘Eastern High-
lands’ and ‘Central Uplands’ regions). A series of alluvial plains, aged from Tertiary
to modern, dominate the landscape westwards of these uplands (Grimes and Doutch
1978) through to a narrow coastal plain 3-25 km in width fringing the western extent
of Cape York. The Mitchell River has incised into these plains (referred to as a ‘mega-
fan’ by Brooks et al., 2009), with maximum incision occurring approximately 400 km
upstream of the coast and decreasing coastwards (Brooks et al. 2009). The morpho-
logical apex of the mega-fan is near the junction of the Mitchell and Lynd Rivers (see
Figure 1), though the current hydrologic/delta apex is located below the confluence
of the Mitchell and Palmer Rivers. Below this apex, flood flows spread extensively
1
across a large number of distributary channels before reaching the coastal plains and
ultimately the sea.
• Climate: The area has a sub-humid to humid tropical climate with marked wet and
dry seasons. Practically all rains falls in the months from November to April inclusive.
Catchment rainfall is moderate (∼ 1200 mm/yr in the vicinity of the Gulf of Carpentaria
and decreases inland to below 800 mm/yr in the southern and western regions. Small
zones of high rainfall (> 2000 mm/yr) occur in the catchments in the north-eastern and
eastern headwaters. Historic maximum daily observed rainfall values at Kowanyama
Airport are ∼300-350 mm, with values of ∼ 300mm per day being recorded at other lo-
cations in the catchment (http://www.bom.gov.au/climate/averages/). Tem-
peratures are fairly high throughout the year, varying between 17 ◦C and 23 ◦C in the
dry season and 32 ◦C and 37 ◦C in the wet season (Crowley and Garnett 2000).
• Vegetation: Eucalypt and paperbark woodlands are common throughout the study
area though grasslands predominate on the alluvial plains flanking the main river chan-
nels (Neldner et al. 1997).
• Land Use: Grazing of beef cattle on native pastures has been the predominant landuse
in the catchment for approximately the last 120 years, prior to which the landscape was
managed by its indigenous inhabitants. There has been minimal clearance of native
vegetation though some evidence exists in the region for Melaleuca encroachment into
grassland environments due to altered burning regimes (Crowley and Garnett 1998).
2
919309A
919204A
919012A
919006A
919014A919011A
919312A
919008A
919002A
919305B919311A
919013A
919007A919005A
919001C
919201A
919205A
919009A
919310A
919003A
Kowanyama
140° E120° E
-10° S
-30° S
Palmer River
Lynd River
Tate River
Mitchell
Walsh River
River
Mitchell R
iver
Alice
River
Nassau River
GU
LF
OF
C
AR
PE
NTA
RIA
CORAL
SEA
Mitchell River
catchment
Australia
1200 mm
1000 mm
800 mm
800 mm
800 mm
1200 mm
2000 mm
1000 mm
1000 mm
1200 mm
Dimbulah
Figure 1: Map of the Mitchell River catchment showing gauging stations, main drainage lines, elevation and
mean annual rainfall isohyets.
3
3 Methods
3.1 Flood frequency analysis
Daily maximum streamflow observations were obtained for the 25 stations listed in Table 1
from the Queensland Government’s hydrographic agency. These stations were examined
for completeness of record and adequacy of gaugings used to derived the stage-discharge
rating curve. Stations 919004A, 919202A and 919203A were rejected on the basis of having
a very large (39–64%) percentage of their total flow volume occurring at stage heights greater
than the maximum gauged stage, implying the discharge estimates for these stations at high
flows are likely to be quite uncertain. Station 919001A had a very short record and was
also rejected, whilst the data for station 919001B was merged with station 919001C. Of the
remaining stations, 919305A and 919312A also had moderately high proportions of flow
greater than the maximum gauged stage. However these were small catchments and the
maximum gauged stage was moderately close in absolute terms to the maximum observed
stage and it was considered that the high flows for these gauges could be sufficiently reliably
estimated as to be useable for the purposes of this analysis. Figure 1 shows the locations of
the selected gauges.
A peaks-over-threshold analysis has been used to identify statistically independent flood
peaks. This approach requires a threshold discharge to be selected to differentiate flood
from non-flood conditions. As a single flood (or a single wet season) may have multiple
peaks, the second step in a peaks over threshold approach is to specify a minimum time
period for which discharge must be below the threshold value for a sequence of floods to be
considered independent. We follow the recommendation of Lang et al. (1999) that a range
of threshold values be explored and have, for each station conducted a peaks over threshold
analysis using a stepped sequence of thresholds. Lang et al. (1999) recommend that the
threshold be chosen such that the distribution of the mean exceedence of flood peaks above
the threshold range is a linear function of threshold magnitude and secondly, the selection of
the largest threshold within this range that gives a mean number of floods per year greater
than two. For the Mitchell River catchment, more emphasis was placed on identifying the
peak in mean number of floods per year as the mean exceedence criteria was deemed to
be of lesser use. Different interflood periods were also selected for the various gauges in
4
the Mitchell catchment as a uniform interflood period produced produced some undesirably
low or high values for the mean number of floods per year for a number of stations (as a
rule of thumb this value should be between 1 and 2.5). This is not surprising given the
large variation in catchment sizes and hence hydrologic conditions at the selected gauging
stations. Note that the inter-flood period pertains to the period between the time of the falling
limb of the previous flood crossing the threshold and the time when the rising limb of the next
flood crosses the threshold, not the time between flood peaks. Table 2 lists the threshold
discharge and interflood gap used to derive the flood peaks for each station. The peaks
over threshold analysis was conducted within R (R Development Core Team 2005) using the
“pot” (Peaks Over Threshold) and “decluster” algorithms in the Extreme Values in R package
(McNeil 2007).
5
area
star
ten
dpe
rcen
tm
axim
umga
uged
max
imum
obse
rved
flow
abov
eM
GS
1flo
wab
ove
MG
S
stat
ion
stat
ion
nam
e(k
m2)
date
date
days
<fa
irda
tast
age
(m)
stag
e(m
)(%
days
)(%
volu
me)
incl
ude
note
s
9190
01B
Mar
yC
reek
atM
ary
Farm
s89
25/2
/197
025
/7/1
986
11.7
3.91
5.25
00
inco
mbi
new
ith91
9001
C
9190
01C
Mar
yC
reek
atM
ary
Farm
s88
24/5
/198
520
/12/
1988
31.0
92.
813.
230.
41.
2in
9190
02A
Lynd
Riv
erat
Lynd
broo
k12
1515
/1/1
968
17/5
/199
238
.94
3.78
6.25
1.6
10.6
in
9190
03A
Mitc
hell
Riv
erat
O.K
.Br
7535
16/1
0/19
6715
/8/2
008
18.3
412
.66
13.0
60
0.4
in
9190
05A
Rifl
eC
kat
Font
hill
365
2/9/
1968
3/7/
2008
11.2
46.
218.
960.
31
in
9190
06A
Lynd
Riv
erat
Torw
ood
4325
7/3/
1969
22/1
0/19
8822
.51
7.47
9.95
0.4
9.3
in
9190
07A
Hod
gkin
son
Riv
erat
Pig
gyH
ut17
2019
/12/
1968
3/1/
1990
34.8
48.
6410
.33
0.1
5.6
in
9190
08A
Tate
Riv
erat
Torw
ood
4350
17/1
2/19
7213
/8/1
988
36.3
53.
169.
1411
.415
.8in
9190
09A
Mitc
hell
Riv
erat
Koo
lata
h46
050
9/7/
1972
12/3
/200
830
.811
.89
11.9
50
0.7
in
9190
11A
Mitc
hell
Riv
erat
Gam
bool
a20
460
16/1
2/19
712/
8/20
0820
.217
.95
17.9
30
0in
9190
12A
Gal
vin
Ck
atR
eid
Ck
Junc
tion
163
15/1
2/19
7113
/8/1
982
55.9
12.
745.
291.
98.
3in
9190
13A
McL
eod
Riv
erat
Mul
ligan
HW
Y53
018
/1/1
973
27/6
/200
820
.25
8.72
8.29
00
in
9190
14A
Mitc
hell
Riv
erat
Coo
ktow
nC
ross
ing
2574
19/8
/199
912
/5/2
008
8.58
7.17
9.66
0.3
2.7
in
9192
01A
Pal
mer
Riv
erat
Gol
dfiel
ds53
012
/12/
1967
30/6
/200
826
.61
5.06
6.81
0.1
0.8
in
9192
04A
Pal
mer
Riv
erat
Dru
mdu
ff77
508/
7/19
7210
/8/2
008
37.2
112
.38
12.8
10
0in
9192
05A
Nor
thP
alm
erR
iver
at4.
8K
m43
013
/11/
1973
5/6/
1988
32.7
62.
54.
662
19.7
in
9193
05B
Wal
shR
iver
atN
ullin
ga32
52/
1/19
5624
/9/2
000
22.5
33.
354.
880.
329
.4in
9193
09A
Wal
shR
iver
atTr
imbl
esC
ross
ing
9040
10/9
/196
720
/6/2
008
32.7
510
.52
15.1
20.
21.
9in
9193
10A
Wal
shR
iver
atR
ookw
ood
5025
14/1
0/19
677/
8/20
0818
.43
7.99
11.9
30.
33.
4in
9193
11A
Wal
shR
iver
atFl
atro
ck27
7011
/10/
1968
17/1
0/20
0821
.15
8.59
10.6
70.
10
in
9193
12A
Eliz
abet
hC
kat
Gre
enm
antle
620
18/1
2/19
696/
7/19
8835
2.62
4.51
2.5
21.5
in
9190
01A
Mar
yC
kat
Bro
okly
n90
02/0
9/19
6029
/09/
1960
16.8
20.
954.
3217
.3N
Aou
t
9190
04A
Tate
Riv
erat
Oot
ann
1630
1/9/
1967
12/7
/198
827
.22
2.59
5.73
8.4
56.8
out
9192
02A
Pal
mer
Riv
erat
May
tow
n22
1017
/12/
1968
27/7
/198
821
.85
4.79
10.4
24
39.2
out
9192
03A
Pal
mer
Riv
erat
Stra
thle
ven
7070
30/1
0/19
6920
/10/
1988
25.9
2.35
11.6
513
.364
out
Tabl
e1:
Gau
ging
stat
ions
inth
eM
itche
llR
iver
catc
hmen
twith
data
used
tode
term
ine
whe
ther
orno
taga
uge’
sda
taw
assu
itabl
efo
rhyd
rolo
gic
regi
onal
isat
ion
(indi
cate
dby
the
“incl
ude”
colu
mn)
.1
MG
Sde
note
sm
axim
umga
uge
stag
e.
6
threshold Inter-flood gap
station station name (m3s−1) (days)
919001C Mary Creek at Mary Farms 25 15
919002A Lynd River at Lyndbrook 50 15
919003A Mitchell River at O.K. Br 150 30
919005A Rifle Ck at Fonthill 20 30
919006A Lynd River at Torwood 70 30
919007A Hodgkinson River at Piggy Hut 30 30
919008A Tate River at Torwood 50 30
919009A Mitchell River at Koolatah 200 30
919011A Mitchell River at Gamboola 200 30
919012A Galvin Ck at Reid Ck Junction 23 15
919013A McLeod River at Mulligan HWY 50 30
919014A Mitchell River at Cooktown Crossing 50 15
919201A Palmer River at Goldfields 40 30
919204A Palmer River at Drumduff 150 30
919205A North Palmer River at 4.8 Km 20 15
919305B Walsh River at Nullinga 20 20
919309A Walsh River at Trimbles Crossing 171 30
919310A Walsh River at Rookwood 200 30
919311A Walsh River at Flatrock 40 30
919312A Elizabeth Ck at Greenmantle 25 30
Table 2: Flow threshold and inter-flood gap details for analysis stations.
7
3.2 Plotting positions
Plotting positions for the observed flood series were calculated according to Cunnane (1978)
using the formula:
t =n + 0.2r − 0.4
(1)
where n is the number of years of record and r is the sample rank, and the flood with a
recurrence interval of t years is denoted Qt.
3.3 Probability density function selection
A critical issue in flood frequency analyses is the selection of an appropriate probability den-
sity function to represent the observed flood series. Both in Australia and north America, the
Pearson Type-III distribution fitted to the log-transformed flood series (referred to as the log
Pearson-III distribution) has traditionally been recommended for flood frequency modelling
(see for example Pilgrim and Doran 1987). However, Vogel et al. (1993) and Rustomji et al.
(2009) observed that other statistical distributions may potentially be more appropriate for
Australian data. Here, L-moment ratio diagrams (Hosking 1990; Vogel and Fennessey 1993;
Hosking and Wallis 1997) have been used to select a suitable probability density function.
A sample of flood peaks can be characterised by four statistical moments: the first and
second moments are the mean value and standard deviation respectively, which essentially
indicate the magnitude and variability of the distribution, yet provide no discrimination about
which theoretical distribution is closest to the characteristics of the data. The third and fourth
moments, being measures of skewness and kurtosis, allow for discrimination between the
shapes of different probability density functions. Hence, they can be used to select a proba-
bility density function that most closely resembles the shape of the data. L-moments, being
linear combinations of the sample data (as opposed to the exponentiated combinations of
traditional moments) have also been argued to be more robust estimators of a distribution’s
shape as they are less sensitive to extreme events (Vogel and Fennessey 1993). L-moment
ratio diagrams are plots of L-skewness versus L-kurtosis onto which the L-skewness and
L-kurtosis values for each dataset (ie. selection of flood peaks) are plotted. Then, theoretical
L-skewness and L-kurtosis values (as given in Hosking and Wallis 1997) for the contender
8
probability density functions to be evaluated are also plotted (they may be shown as curves
or points depending on the nature of the theoretical distribution). The theoretical distribution
to which the observed values are closest can then be evaluated, either numerically or visu-
ally. In this case, a visual examination of the L-moment ratio diagram was used to select the
distribution.
3.4 Flood quantile estimation
L-moments have also been used to estimate the parameters of the selected flood frequency
distribution. As is shown in Figure 2, the Generalised Pareto (abbreviated as GPA) distribu-
tion appears to be a fair representation of the shape of the flood frequency distribution for
gauging stations in the Mitchell River catchment. The GPA distribution has three parameters:
ξ (location), α (scale) and κ (shape). The quantile function for the GPA distribution is:
x(F) =
ξ + α
κ (1 − (1 − F)κ), κ = 0
ξ − αlog(1 − F), κ = 0(2)
where x(F) is the quantile for non-exceedance probability F. All parameters have been
estimated from the sample L-moments (as per Hosking 1990, 1996; Hosking and Wallis
1997) using the “lmomco” package (Asquith 2007) in R (R Development Core Team 2005)
and are listed for each station in Table 3.
Confidence intervals for the flood quantiles with return periods greater than 2 years have
also been calculated using Monte Carlo simulation and an assumed normal error distribution
around the fitted flood frequency curve, using the method described by Asquith (2007):
1. For nsim simulation runs (ideally a very large number, in this case nsim = 1000), sam-
ples of size n are drawn from Q(F,θ) using the randomly selected F values drawn from
a uniform distribution with range 0 to 1 and θ is the parameter set estimated from the
original data.
2. The L-moments of the simulated sample are computed and a GEV distribution is fitted
to these simulated L-moments resulting in a slightly different parameter set θ∗ from that
determined from the original data.
3. The F-quantile of the synthetic distribution is computed and placed into a vector.
9
4. The process of simulating the sample, computing the L-moments, computing the distri-
bution parameters, and solving for the F-quantile is repeated for the specified number
of simulation runs.
5. This process is repeated for a sufficient number of non-exceedence probabilities F to
draw smooth confidence limits around the main curve
The parameters of a normal distribution are estimated for each quantile F using L-moments
and the 2.5th and 97.5th quantiles of this normal error distribution are used to provide a 95%
confidence interval for the model fit.
10
3.5 Bankfull discharge analysis
Bankfull discharge is the discharge at which flow overtops the river banks and spills from
the channel onto the floodplain. Understanding its occurrence within the catchment is criti-
cal for understanding hydrologic linkages between the channel and the floodplain. Bankfull
discharge can potentially be estimated through examination of the shape of a gauging sta-
tion’s rating curve with its cross section. Bankfull stage may be evident from the surveyed
cross section and from an inflection in the rating curve for a given station. Consequently, rat-
ing curves (the relationship between stage height and discharge) and channel cross section
data was obtained from the Queensland Government.
4 Results
4.1 Threshold selection for identification of flood events
For each gauging station, the results of the threshold identification algorithm are shown in the
Appendices (see for example Figure 25). Well defined peaks were identified in the number of
flood events/year statistic for approximately half the gauges and the threshold value associ-
ated with this peak was used to guide the threshold selection. In other cases either multiple
peaks were evident in the form of a peak at a relatively low threshold value and another at
more intermediate discharges. Generally, the low thresholds resulted in > 2 flood peaks per
year and experience has suggested selection of an alternate peak that produces between 1
and 2 flood events per year produces acceptable results. The specific thresholds identified
for each gauging station (based on the peak in the “mean number of floods/year” curve) are
listed in Table 2, with values ranging from 20 to 200 m3s−1. Interflood gap periods also listed
in Table 2 range from 15 to 30 days.
4.2 Identification of flood peaks
Each station’s flood peaks, identified by the peaks over threshold analysis and derived using
the thresholds and inter-flood gaps listed in Table 2 are listed in the Appendix, along with
their calculated plotting positions. Both linear and log-scaled hydrographs for each station
are also given in the Appendix with the flood peaks identified by the peaks over threshold
11
analysis shown by open diamond symbols.
4.3 Probability distribution selection using L-moment ratio diagrams
The L-moment ratio diagram for the peaks over threshold flood series’ from the Mitchell
River catchment is shown in Figure 2. As mentioned above, the Generalised Pareto (GPA)
distribution appears a suitable distribution for modelling the distribution of flood peaks in the
Mitchell River catchment as the curve for this distribution appears to most closely bisect the
distribution of L-moment ratios calculated from the peaks over threshold flood series.
−0.2
−0.1
0.0
0.1
0.2
0.3
0.4
0.5
0.6
0.7
L−K
urto
sis
−0.4 −0.2 0.0 0.2 0.4 0.6 0.8
L−Skewness
Generalised LogarithmicGeneralised Extreme ValueGeneralised ParetoLog NormalPearson Type IIIPeaks Over Threshold Series
Figure 2: L-moment ratio diagrams for flood peak data from the Mitchell River catchment.
4.4 Flood quantile estimation
The three parameters of the GPA distribution calculated from the sample L-moments (based
on floods with an estimated return period > 1 year) are listed in Table 3. Figures 3 and 4
show the fitted flood frequency curves for all stations. Equivalent, larger plots are shown for
12
each station in the appendix along with estimates of 7 selected flood quantiles. The fitted
flood frequency curves generally fit the observed data well.
Station ξ α κ
919001C 89.22 47.88 -0.4719
919002A 128.4 366.2 -0.06052
919003A 249.8 1628 -0.09405
919005A 44.34 299.3 0.2708
919006A 122.8 1558 0.1388
919007A 92.72 645.6 -0.1967
919008A 168.3 655.6 0.1881
919009A -374.6 9324 1.332
919011A 527 3001 0.04775
919012A 160.4 106.1 -0.213
919013A 30.38 511.3 -0.2054
919014A -105.4 1840 0.7057
919201A 36.12 563.6 0.2846
919204A 54.67 1271 -0.01497
919205A 26.72 267.6 0.4108
919305B 26.14 176.5 -0.2479
919309A 324.4 868.7 -0.08766
919310A 322.3 1092 -0.09791
919311A 10.06 1153 0.05897
919312A 116.3 498.2 0.4557
Table 3: Fitted parameters for the Generalised Pareto distribution.
One of the more distinctive flood frequency curves is that of station 919009A (Mitchell
River at Koolatah). This is the station with the largest catchment area, yet the discharge data
show a distinctive upper limit - the eight largest events have flood peaks within the range
6011–6358 m3s−1, all of which are well below the peaks from upstream gauges such as
919011A and 919003A. This is not due to the exclusion from the analysis of flows above
this rate as flows > 6000m3s−1 have been assigned a ‘normal reading’ quality code. Nor
is it considered likely to be due to attenuation of the flood peak as it travels downstream.
Upstream gauges show substantial increases in discharge for their largest few events. This
characteristic is consistent with losses of flood flow from the channel to distributaries up-
stream of station 919009A when the discharge would otherwise exceed 6000m3s−1. Indeed,
this characteristic can be seen in an (approximate) downstream profile of fitted flood quan-
tiles and mean annual flow for stations 919001C, 919005A, 919014A, 919003A, 919011A
13
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919001C Mary Creek at Mary Farms88 km2
101
102
Q (
m3 s−1
km−2
)
Figure 3: Fitted flood frequency curves (solid line) and 95% confidence intervals (dashed line) for the Mitchell
River catchment. The observed flood peaks are shown with open triangle symbols.
14
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919013A McLeod River at Mulligan HWY530 km2
100
101
Q (
m3 s−1
km−2
)
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919014A Mitchell River at Cooktown Crossing2574 km2
10−1
100
Q (
m3 s−1
km−2
)
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919201A Palmer River at Goldfields530 km2
100
101
Q (
m3 s−1
km−2
)102
103
104
Q (
m3 s−1
)1.1 1.2 1.5 2 3 4 5 10 20 50 100
Average Return Interval (Years)
919204A Palmer River at Drumduff7750 km2
10−1
100
Q (
m3 s−1
km−2
)
101
102
103
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919205A North Palmer River at 4.8 Km430 km2
10−1
100
Q (
m3 s−1
km−2
)
101
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919305B Walsh River at Nullinga325 km2
10−1
100
101
Q (
m3 s−1
km−2
)102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919309A Walsh River at Trimbles Crossing9040 km2
10−1
100
Q (
m3 s−1
km−2
)
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919310A Walsh River at Rookwood5025 km2
10−1
100
Q (
m3 s−1
km−2
)
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919311A Walsh River at Flatrock2770 km2
10−1
100
Q (
m3 s−1
km−2
)
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919312A Elizabeth Ck at Greenmantle620 km2
100
101
Q (
m3 s−1
km−2
)
Figure 4: Fitted flood frequency curves (solid line) and 95% confidence intervals (dashed line) for the Mitchell
River catchment. The observed flood peaks are shown with open triangle symbols.
15
and 919009A as shown in Figure 5. For the 1:2 and 1:5 year events as well as for mean
annual flow, discharge increases downstream for all of these gauges suggesting flow is gen-
erally contained within the channel and is accumulative downstream. For the 1:10 year event,
the discharge at station 919011A exceeds that of downstream station 919009A despite the
latter having approximately twice the catchment area and this pattern is accentuated for rarer
events. This suggests that for events with recurrence intervals greater than approximately 5
years, substantial amounts of flow are lost from the channel prior to reaching the Koolatah
gauge. These losses are likely to flow into rivers such as the Nassau River to the south of
the Mitchell (but within the same AWRC basin) and also into the Staaten River which is in
the next AWRC basin southwards.
4.5 Regional flood quantile estimation
The capacity to predict flood quantiles at ungauged locations is valuable for a range of issues
including modelling of floodplain inundation. Using a selection of flood quantiles derived from
the flood frequency analysis described above, a series of regional regression relationships
have been developed. Note that due to the reasons discussed above about significant chan-
nel losses occurring along the Mitchell River upstream of the Koolatah gauge for events with
recurrence intervals > 5 years, this station has been omitted from the model formulation for
such events though the predictions for this station are shown for reference only. The following
model provided a good fit to the observed flood quantiles:
Qx = b ×√
area × rain (3)
where Qx is the flood quantile with an average return period of x years, b is a parameter
estimated by least squares regression and area and rain are upstream catchment area (km2)
and mean annual upstream rainfall (mm) respectively. The gridded mean annual rainfall sur-
face derived by Jeffrey et al. (2001) has been used in this case. Note that this is an empirical,
statistically based relationship, not one based entirely on physical hydrology. Figure 6 shows
the observed versus predicted plots of the model fits along with the fitted values of b. The
95% confidence intervals of the GPA flood frequency curves are shown along with the 95%
prediction interval of the regression relationship for each return period. The fitted relation-
ships and b values were all highly statistically significant and the models explain a very large
16
9190
01C
9190
05A
9190
14A
9190
03A
9190
11A
9190
09A
0
1000
2000
3000
4000
Q2 (
m3 /s
)
9190
01C
9190
05A
9190
14A
9190
03A
9190
11A
9190
09A
0
1000
2000
3000
4000
5000
6000
Q5 (
m3 /s
)
9190
01C
9190
05A
9190
14A
9190
03A
9190
11A
9190
09A
0
2000
4000
6000
8000
Q10
(m3 /s
)
9190
01C
9190
05A
9190
14A
9190
03A
9190
11A
9190
09A
0
2000
4000
6000
8000
10000
Q20
(m3 /s
)
9190
01C
9190
05A
9190
14A
9190
03A
9190
11A
9190
09A
0
2000
4000
6000
8000
10000
12000
Q50
(m3 /s
)
9190
01C
9190
05A
9190
14A
9190
03A
9190
11A
9190
09A
0
2000
4000
6000
8000
10000
12000
14000
Q10
0 (m
3 /s)
9190
01C
9190
05A
9190
14A
9190
03A
9190
11A
9190
09A
0
2
4
6
8
MA
F (x
106 M
L)
Figure 5: Downstream trends in fitted flood quantiles (Q2 denotes 1:2 year recurrence interval flood) and mean
annual flow (MAF) along the main stem of the Mitchell River.
17
portion of the observed variance (adjusted R2 ≥ 0.9 in all cases) and there is congruence
between observed and predicted values for almost all data points when their uncertainties
are considered. As expected, observed discharges at the Koolatah gauge are substantially
less than those that would be predicted from the hydrologic regionalisations (which assum-
ing gaining systems), and for events such as the 1:25 year flood, approximately 50% of the
discharge that would be expected to be observed at the Koolatah gauge appears to have
been lost to upstream distributary flows.
By way of comparison, a similar flood frequency analysis to this was undertaken for the
Daly River catchment in the Northern Territory by Rustomji (2009). An identical function
for flood quantile regionalisation was adopted and comparison of the coefficients for these
equations (bMitchell versus bDaly as per Equation 3) allows for an assessment of the relative
sizes of peak flood magnitudes for a given catchment area and mean upstream rainfall, as
shown in Table 4. Peak instantaneous flood magnitude on the Mitchell River is 1.6 to 2.1
times greater than for an event of similar return period, upstream catchment area and mean
annual rainfall in the Daly River catchment. This difference could potentially be attributed
to two factors: (1) steeper headwaters in the Mitchell River’s catchment generating ‘peakier’
floods (though not necessarily greater total flow volumes), and (2) a higher ratio between the
magnitude of flood generating rainfall events and mean annual rainfall (which is used as a
predictive variable in Equation 3) for the Mitchell River catchment relative to the Daly.
Recurrence interval (yrs) bDaly bMitchellbMitchell
bDaly
2 0.011 0.018 1.6
5 0.018 0.032 1.7
10 0.023 0.045 1.7
20 0.028 0.058 2.1
25 0.030 0.062 2.1
50 0.035 0.074 2.1
100 0.041 0.088 2.1
Table 4: Comparison of peak instantaneous flood magnitude (as represented by regional flood quantile relation-
ships) between the Daly and Mitchell Rivers. Peak instantaneous flood magnitude on the Mitchell River is 1.6 to
2.1 times larger that on the Daly River for catchments with comparable catchment area and mean annual rainfall.
18
0 1000 2000 3000 4000 5000
Observed quantile (m3s−1)
0
1000
2000
3000
4000
5000
Pre
dic
ted
qu
anti
le (
m3 s−1
) Q2 = 0.018 area * rain
Adj. R2 = 0.95
0 1000 2000 3000 4000 5000 6000 7000
Observed quantile (m3s−1)
0
2000
4000
6000
8000
Pre
dic
ted
qu
anti
le (
m3 s−1
) Q5 = 0.032 area * rain
Adj. R2 = 0.95
0 2000 4000 6000 8000 10000
Observed quantile (m3s−1)
0
2000
4000
6000
8000
10000
12000
Pre
dic
ted
qu
anti
le (
m3 s−1
)
919009A
Q10 = 0.045 area * rain
Adj. R2 = 0.93
0 2000 4000 6000 8000 10000 12000
Observed quantile (m3s−1)
0
2000
4000
6000
8000
10000
12000
14000
Pre
dic
ted
qu
anti
le (
m3 s−1
)
919009A
Q20 = 0.058 area * rain
Adj. R2 = 0.92
0 2000 4000 6000 8000 10000 12000
Observed quantile (m3s−1)
0
5000
10000
15000
Pre
dic
ted
qu
anti
le (
m3 s−1
)
919009A
Q25 = 0.062 area * rain
Adj. R2 = 0.92
0 2000 4000 6000 8000 12000
Observed quantile (m3s−1)
0
5000
10000
15000
20000
Pre
dic
ted
qu
anti
le (
m3 s−1
)
919009A
Q50 = 0.074 area * rain
Adj. R2 = 0.91
0 5000 10000 15000 20000
Observed quantile (m3s−1)
0
5000
10000
15000
20000
25000
Pre
dic
ted
qu
anti
le (
m3 s−1
)
919009A
Q100 = 0.088 area * rain
Adj. R2 = 0.9
Figure 6: Observed versus predicted plots of selected flood quantiles for the Mitchell River catchment using
upstream catchment area (km2) and mean annual upstream rainfall (mm) as predictive variables. The dashed
line indicates the line of perfect agreement. Note gauge 919009A (Mitchell River at Koolatah) has been omitted
from model formulation for events with >5 year recurrence interval and is shown with an open circle plotting
symbol.
19
4.6 Bankfull discharge and its recurrence interval
Figures 7 and 8 show channel cross sections, streamflow gaugings and rating curves for
gauging stations in the Mitchell River catchment. Note that multiple surveyed sections often
exist for a single gauge and every effort has been made to show as many as possible in
these figures.
Unfortunately it is difficult to ascertain what a “natural” bank top is from these cross
sections. In many cases, the maximum observed stage is below what could potentially be
termed a bank top based on the cross sectional morphology alone (e.g. for station 919201A,
919012A). For such stations, this indicates the gauging station has been sited within the al-
luvium of older terraces as it would be expected that the bank top of a natural, self formed
channel was lower in elevation than the maximum observed stage at a gauging station. In
other cases, such as 919310A or 919312A, the station appears to be located in a bedrock
valley. Both of these attributes are desirable from the perspective of siting a gauging station
but render these cross sections unsuitable for ascertaining what channel depth might be for
a self-formed river channel. Galloway et al. (1970) and Brooks et al. (2009) document ex-
tensive incision of the Mitchell River into older fan surfaces and for the Mitchell River itself, it
is probably only the lower 150 km of channel that sits within the contemporary Holocene fan
(Fan M5 of Grimes and Doutch, 1978) that has what could be referred to as a self formed
channel. No gauging station cross sections are located within this reach of river.
However, what is known based on the preceding analysis of downstream flow patterns
is that floods with a recurrence interval of approximately 1:2 years appear to be mostly con-
tained within the channel and losses to distributaries are minimal (or at the very least losses
are proportionally constant along the length of main channel). For events with a recurrence
interval of 1:5 years, disproportionate losses to distributaries downstream of gauging station
919011A are detectable (see Figure 5). This implies that something approximating bank full
flow (ie. the flow where significant volume of flow leaves the channel onto floodplains or other
distributary channels) likely falls within the range of 2 to 5 years, at least along the length of
channel between gauges 919011A and 919009A.
20
0 50 100 150 200 250 300Chainage (m)
0
2
4
6
8
Hei
ght (
m)
919001C Mary Creek at Mary FarmsArea = 88 km2
0 200 400 600 800
Q (m3s−1)
0 50 100 150 200 250 300 350Chainage (m)
0
5
10
15
Hei
ght (
m)
919002A Lynd River at LyndbrookArea = 1215 km2
0 500 1000 1500 2000 2500
Q (m3s−1)
0 100 200 300 400 500Chainage (m)
0
5
10
15
20
25
Hei
ght (
m)
919003A Mitchell River at O.K. BrArea = 7535 km2
0 2000 4000 6000 8000 10000 12000
Q (m3s−1)
0 100 200 300 400 500 600Chainage (m)
0
5
10
15
Hei
ght (
m)
919005A Rifle Ck at FonthillArea = 365 km2
0 200 400 600 800 1000
Q (m3s−1)
0 100 200 300 400Chainage (m)
0
10
20
30
40
50
Hei
ght (
m)
919006A Lynd River at TorwoodArea = 4325 km2
0 1000 2000 3000 4000 5000
Q (m3s−1)
0 100 200 300 400Chainage (m)
0
5
10
15
Hei
ght (
m)
919007A Hodgkinson River at Piggy HutArea = 1720 km2
0 1000 2000 3000 4000 5000
Q (m3s−1)
0 50 100 150 200 250 300Chainage (m)
0
5
10
15
20
25
Hei
ght (
m)
919008A Tate River at TorwoodArea = 4350 km2
0 500 1000 1500 2000
Q (m3s−1)
0 200 400 600Chainage (m)
0
5
10
15
Hei
ght (
m)
919009A Mitchell River at KoolatahArea = 46050 km2
0 2000 4000 6000 8000
Q (m3s−1)
0 100 200 300 400 500Chainage (m)
0
5
10
15
20
25
Hei
ght (
m)
919011A Mitchell River at GamboolaArea = 20460 km2
0 2000 4000 6000 8000 10000 12000
Q (m3s−1)
0 20 40 60 80 100 120 140Chainage (m)
0
2
4
6
8
10
12
Hei
ght (
m)
919012A Galvin Ck at Reid Ck JunctionArea = 163 km2
0 200 400 600 800
Q (m3s−1)
Figure 7: Channel cross sections, streamflow gaugings and rating curves for gauging stations in the Mitchell
River catchment. The dashed horizontal line shows the maximum observed stage at the gauge.
21
0 100 200 300 400 500 600Chainage (m)
0
5
10
15
Hei
ght (
m)
919013A McLeod River at Mulligan HWYArea = 530 km2
0 500 1000 1500 2000 2500 3000 3500
Q (m3s−1)
−200 0 200 400 600 800 1000 1200Chainage (m)
0
5
10
15
Hei
ght (
m)
919014A Mitchell River at Cooktown CrossingArea = 2574 km2
0 500 1000 1500 2000 2500 3000
Q (m3s−1)
0 50 100 150 200 250Chainage (m)
0
5
10
15
20
25
30
Hei
ght (
m)
919201A Palmer River at GoldfieldsArea = 530 km2
0 500 1000 1500 2000
Q (m3s−1)
0 100 200 300 400 500Chainage (m)
0
5
10
15
20
Hei
ght (
m)
919204A Palmer River at DrumduffArea = 7750 km2
0 1000 2000 3000 4000 5000
Q (m3s−1)
0 50 100 150 200Chainage (m)
0
5
10
15
20
Hei
ght (
m)
919205A North Palmer River at 4.8 KmArea = 430 km2
0 200 400 600 800 1000 1200 1400
Q (m3s−1)
0 50 100 150 200 250Chainage (m)
0
2
4
6
8
10
12
Hei
ght (
m)
919305B Walsh River at NullingaArea = 325 km2
0 500 1000 1500
Q (m3s−1)
0 100 200 300 400 500Chainage (m)
0
5
10
15
20
25
Hei
ght (
m)
919309A Walsh River at Trimbles CrossingArea = 9040 km2
0 1000 2000 3000 4000 5000
Q (m3s−1)
0 100 200 300 400Chainage (m)
0
5
10
15
20
25
30
Hei
ght (
m)
919310A Walsh River at RookwoodArea = 5025 km2
0 1000 2000 3000 4000 5000 6000 7000
Q (m3s−1)
0 50 100 150 200 250 300Chainage (m)
0
5
10
15
20
25
Hei
ght (
m)
919311A Walsh River at FlatrockArea = 2770 km2
0 1000 2000 3000 4000
Q (m3s−1)
0 50 100 150 200 250 300 350Chainage (m)
0
5
10
15
20
25
Hei
ght (
m)
919312A Elizabeth Ck at GreenmantleArea = 620 km2
0 200 400 600 800 1000 1200
Q (m3s−1)
Figure 8: Channel cross sections, streamflow gaugings and rating curves for gauging stations in the Mitchell
River catchment. The dashed horizontal line shows the maximum observed stage at the gauge.
22
5 Conclusions
This report presented a flood frequency analysis for 20 stations in the Mitchell River catch-
ment. Flood peaks were identified using a peaks-over-threshold approach and the flood
frequency distributions was modelled using the Generalised Pareto distribution. Fitted flood
frequency quantiles were presented for a selected number of quantiles. Regional regression
relationships were also developed allowing for the prediction of selected flood quantiles at
ungauged locations using catchment area and mean annual upstream rainfall as predictive
variables. However, these relationships are not suitable for prediction of flood quantiles with
recurrence intervals > 5 years downstream of gauging station 919011A due to the loss of
flood flows to distributary channels downstream of this gauge. Finally, an analysis of gauging
station cross sections failed to identify bankfull discharge rates. This was largely due to the
location of many gauging stations within either river terraces or bedrock valleys, implying that
the channel margin sediments were generally not those deposited by the current flow regime,
at least upstream of the Mitchell River’s junction with the Palmer River. However, along the
Mitchell River below its confluence with the Lynd River, floods with a recurrence interval be-
tween 2 and 4 years begin to spill out of the channel into distributary channels. Consequently,
downstream of gauge 919011A, flow within the main channel of the Mitchell River does not
increase downstream with increasing catchment area for events with a recurrence interval of
∼ 5 years or greater.
23
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26
Appendices
27
28
A 919001C Mary Creek at Mary Farms
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.55 25.9 1986 1985/19860.57 27.5 1982 1981/19820.58 30.2 1972 1971/19720.60 30.9 1984 1983/19840.62 31.6 1978 1977/19780.64 34.6 1979 1978/19790.66 36.2 1973 1973/19740.68 36.2 1977 1976/19770.71 37.0 1978 1977/19780.73 37.0 1981 1981/19820.76 45.6 1986 1985/19860.79 46.7 1975 1974/19750.82 47.7 1981 1980/19810.86 58.3 1985 1984/19850.89 70.7 1975 1975/19760.94 71.7 1978 1977/19780.98 80.1 1973 1972/19731.03 80.1 1985 1984/19851.09 83.4 1983 1982/19831.15 103.8 1973 1972/19731.22 109.1 1976 1975/19761.29 110.2 1987 1986/19871.38 113.1 1976 1975/19761.49 116.9 1982 1981/19821.60 125.4 1972 1971/19721.74 125.4 1980 1979/19801.91 127.5 1980 1979/19802.10 129.7 1979 1978/19792.35 133.0 1974 1973/19742.66 155.0 1985 1984/19853.06 157.4 1981 1980/19813.61 164.8 1970 1969/19704.39 171.1 1977 1976/19775.61 250.0 1975 1974/19757.77 302.7 1981 1980/1981
12.62 330.9 1971 1970/197133.67 708.0 1979 1978/1979
Table 5: Flood peaks identified by the peaksover threshold analysis for station 919001C.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 118 128 141
5 171 205 239
10 221 288 345
20 273 405 513
25 285 451 588
50 332 630 875
100 340 879 1366
Table 6: Fitted flood quantiles for station
919001C. Values have been reported to four
significant digits.
29
0
1
2
3
4
5
mea
n nu
mbe
r of
floo
ds/y
ear
0 20 40 60 80 100 140 180
threshold (m3 s−1)
0
50
100
150
200
250
mea
n ex
ceed
ance
(m3 s
−1)
919001C
Figure 9: Threshold selection steps.
1970 1975 1980 1985
Year
0
100
200
300
400
500
600
700
800
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919001C Mary Creek at Mary Farms (88 km2)Threshold = 25 m3 s−1 Interflood period = 15 days
Figure 10: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
30
1970 1975 1980 1985
Year
100
101
102
103
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919001C Mary Creek at Mary Farms (88 km2)Threshold = 25 m3 s−1 Interflood period = 15 days
Figure 11: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919001C Mary Creek at Mary Farms 88 km2
101
102
Q (
m3 s−1
km−2
)
Figure 12: Fitted flood frequency curve for station 919001C. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
31
32
B 919002A Lynd River at Lyndbrook
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.59 59.6 1969 1968/19690.61 59.6 1987 1986/19870.62 61.7 1976 1975/19760.64 68.1 1975 1975/19760.65 69.3 1988 1988/19890.67 71.6 1983 1982/19830.69 78.7 1991 1991/19920.71 79.9 1985 1985/19860.73 81.2 1974 1974/19750.75 82.4 1969 1969/19700.77 86.3 1968 1967/19680.80 95.8 1985 1984/19850.82 116.7 1968 1967/19680.85 131.6 1975 1974/19750.88 136.8 1970 1970/19710.91 153.3 1970 1969/19700.95 161.1 1990 1989/19900.98 165.0 1981 1981/19821.02 167.8 1977 1976/19771.07 187.9 1986 1985/19861.12 190.9 1973 1972/19731.17 190.9 1989 1989/19901.22 195.4 1989 1988/19891.29 207.7 1976 1975/19761.35 209.2 1975 1974/19751.43 236.6 1976 1975/19761.52 271.1 1990 1989/19901.62 294.7 1988 1987/19881.73 353.0 1977 1976/19771.85 353.0 1979 1978/19792.00 369.5 1971 1970/19712.17 388.4 1968 1967/19682.38 403.5 1977 1976/19772.62 618.5 1975 1974/19752.93 642.0 1974 1973/19743.32 674.7 1989 1989/19903.82 681.3 1980 1979/19804.50 741.9 1986 1985/19865.48 797.4 1979 1978/19797.00 801.8 1992 1991/19929.69 813.8 1981 1980/1981
15.75 1502.4 1991 1990/199142.00 1662.7 1984 1983/1984
Table 7: Flood peaks identified by the peaksover threshold analysis for station 919002A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 323 388 452
5 612 748 875
10 837 1033 1216
20 1043 1331 1617
25 1106 1430 1754
50 1247 1745 2249
100 1360 2073 2791
Table 8: Fitted flood quantiles for station
919002A. Values have been reported to four
significant digits.
33
0.0
0.5
1.0
1.5
2.0
2.5
3.0
mea
n nu
mbe
r of
floo
ds/y
ear
0 50 100 200 300 400 500
threshold (m3 s−1)
0
100
200
300
400
500
mea
n ex
ceed
ance
(m3 s
−1)
919002A
Figure 13: Threshold selection steps.
1968 1973 1978 1983 1988 1993
Year
0
200
400
600
800
1000
1200
1400
1600
1800
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919002A Lynd River at Lyndbrook (1215 km2)Threshold = 50 m3 s−1 Interflood period = 15 days
Figure 14: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
34
1968 1973 1978 1983 1988 1993
Year
100
101
102
103
104
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919002A Lynd River at Lyndbrook (1215 km2)Threshold = 50 m3 s−1 Interflood period = 15 days
Figure 15: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919002A Lynd River at Lyndbrook 1215 km2
10−1
100Q
(m
3 s−1km
−2)
Figure 16: Fitted flood frequency curve for station 919002A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
35
36
C 919003A Mitchell River at O.K. Br
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.70 153 1976 1976/19770.71 164 1968 1967/19680.72 171 1984 1984/19850.73 173 1982 1982/19830.75 173 1995 1995/19960.76 179 1986 1986/19870.77 195 1993 1993/19940.79 203 2003 2002/20030.80 217 2005 2004/20050.82 245 1982 1981/19820.83 262 1969 1969/19700.85 272 1973 1973/19740.87 289 1994 1993/19940.89 307 1982 1981/19820.91 340 2000 2000/20010.93 407 1981 1981/19820.95 413 2002 2001/20020.97 415 1970 1969/19700.99 443 1970 1969/19701.01 489 1989 1989/19901.04 506 2006 2005/20061.07 506 2004 2004/20051.09 518 1982 1981/19821.12 530 1978 1977/19781.15 546 1990 1989/19901.19 552 1969 1968/19691.22 555 1988 1987/19881.26 577 1983 1982/19831.29 577 1993 1992/19931.34 667 1975 1974/19751.38 680 1992 1991/19921.43 756 1983 1982/19831.48 770 1998 1997/19981.53 779 1987 1986/19871.59 806 1987 1987/19881.65 861 1986 1985/19861.72 880 2003 2002/20031.79 1123 1988 1988/19891.87 1294 1976 1975/19761.95 1447 1969 1968/19692.05 1455 1984 1983/19842.15 1644 2006 2005/20062.27 1701 1968 1967/19682.40 1745 1973 1972/19732.54 1793 2006 2005/20062.71 1870 1995 1994/19952.89 2030 2004 2003/20043.10 2054 1980 1979/19803.35 2308 1981 1980/19813.64 2609 1974 1973/19743.98 3427 2001 2000/20014.40 3452 1996 1995/19964.91 3496 1971 1970/19715.55 3907 1977 1976/19776.39 3919 2007 2006/20077.54 4012 2008 2007/20089.17 4468 2009 2008/2009
11.72 4504 1972 1971/197216.23 5658 2000 1999/200026.38 6349 1999 1998/199970.33 8165 1979 1978/1979
Table 9: Flood peaks identified by the peaksover threshold analysis for station 919003A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 1131 1416 1706
5 2442 3079 3729
10 3471 4436 5373
20 4425 5885 7333
25 4718 6371 7956
50 5479 7950 10499
100 6133 10000 12997
Table 10: Fitted flood quantiles for station
919003A. Values have been reported to four
significant digits.
37
0.0
0.5
1.0
1.5
2.0
2.5
mea
n nu
mbe
r of
floo
ds/y
ear
0 200 600 1000 1400 1800
threshold (m3 s−1)
0
500
1000
1500
2000
2500
mea
n ex
ceed
ance
(m3 s
−1)
919003A
Figure 17: Threshold selection steps.
1967 1972 1977 1982 1987 1992 1997 2002 2007
Year
0
1000
2000
3000
4000
5000
6000
7000
8000
9000
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919003A Mitchell River at O.K. Br (7535 km2)Threshold = 150 m3 s−1 Interflood period = 30 days
Figure 18: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
38
1967 1972 1977 1982 1987 1992 1997 2002 2007
Year
100
101
102
103
104
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919003A Mitchell River at O.K. Br (7535 km2)Threshold = 150 m3 s−1 Interflood period = 30 days
Figure 19: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
105
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919003A Mitchell River at O.K. Br 7535 km2
10−1
100
101
Q (
m3 s−1
km−2
)
Figure 20: Fitted flood frequency curve for station 919003A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
39
40
D 919005A Rifle Ck at Fonthill
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.77 22.3 1983 1982/19830.78 25.1 1970 1970/19710.80 27.8 1992 1991/19920.81 28.4 1981 1980/19810.83 30.3 1975 1974/19750.85 38.8 1988 1987/19880.87 40.8 2006 2005/20060.88 42.2 1996 1996/19970.90 46.4 1969 1968/19690.92 50.9 2002 2001/20020.94 58.7 1976 1976/19770.97 59.3 1990 1989/19900.99 61.1 1970 1969/19701.01 61.6 1993 1992/19931.04 71.7 2000 2000/20011.07 77.0 1984 1983/19841.10 78.7 1972 1971/19721.13 80.7 2003 2002/20031.16 88.4 2005 2004/20051.19 95.1 1986 1985/19861.23 101.2 2008 2007/20081.26 107.9 1980 1979/19801.30 110.6 1978 1977/19781.35 115.2 2005 2004/20051.39 121.0 1970 1969/19701.44 130.4 1969 1968/19691.49 153.2 2009 2008/20091.55 165.2 2007 2006/20071.61 189.2 1975 1974/19751.67 189.7 1994 1993/19941.75 213.7 1987 1986/19871.82 217.9 1982 1981/19821.91 234.3 1997 1996/19972.00 247.2 1989 1988/19892.10 255.8 1991 1990/19912.22 273.6 1985 1984/19852.34 281.8 2001 2000/20012.48 293.9 1972 1971/19722.64 294.9 1990 1989/19902.82 302.6 2008 2007/20083.03 319.1 1977 1976/19773.27 341.2 2000 1999/20003.55 370.4 1983 1982/19833.89 431.3 1976 1975/19764.29 434.6 1971 1970/19714.79 437.6 2006 2005/20065.42 439.0 1998 1997/19986.24 473.3 1974 1973/19747.36 517.7 1981 1980/19818.96 519.6 1973 1972/1973
11.44 521.5 2004 2003/200415.85 618.7 1995 1994/199525.75 620.7 1999 1998/199968.67 876.9 1979 1978/1979
Table 11: Flood peaks identified by thepeaks over threshold analysis for station919005A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 193 233 273
5 371 435 499
10 478 557 636
20 567 658 745
25 585 687 792
50 640 766 904
100 669 832 1003
Table 12: Fitted flood quantiles for station
919005A. Values have been reported to four
significant digits.
41
0.0
0.5
1.0
1.5
2.0
2.5
3.0
mea
n nu
mbe
r of
floo
ds/y
ear
0 20 40 60 80 100 140 180
threshold (m3 s−1)
0
50
100
150
200
250
mea
n ex
ceed
ance
(m3 s
−1)
919005A
Figure 21: Threshold selection steps.
1968 1973 1978 1983 1988 1993 1998 2003 2008
Year
0
100
200
300
400
500
600
700
800
900
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919005A Rifle Ck at Fonthill (365 km2)Threshold = 20 m3 s−1 Interflood period = 30 days
Figure 22: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
42
1968 1973 1978 1983 1988 1993 1998 2003 2008
Year
100
101
102
103
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919005A Rifle Ck at Fonthill (365 km2)Threshold = 20 m3 s−1 Interflood period = 30 days
Figure 23: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
101
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919005A Rifle Ck at Fonthill 365 km2
10−1
100
101
Q (
m3 s−1
km−2
)
Figure 24: Fitted flood frequency curve for station 919005A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
43
44
E 919006A Lynd River at Torwood
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.65 73.9 1978 1978/19790.67 75.8 1976 1976/19770.69 81.6 1982 1981/19820.72 94.1 1983 1983/19840.74 118.5 1969 1968/19690.77 143.7 1981 1981/19820.80 153.7 1969 1968/19690.83 191.1 1985 1984/19850.86 192.8 1985 1984/19850.90 201.3 1987 1987/19880.94 217.1 1983 1982/19830.98 229.9 1978 1977/19781.03 237.4 1982 1981/19821.08 341.9 1984 1984/19851.14 358.8 1970 1969/19701.20 404.3 1987 1986/19871.28 473.2 1977 1976/19771.36 514.7 1983 1982/19831.45 854.3 1977 1977/19781.56 879.4 1978 1977/19781.68 883.6 1971 1970/19711.83 900.6 1977 1976/19772.00 913.3 1976 1975/19762.21 1194.2 1980 1979/19802.47 1475.4 1986 1985/19862.79 2036.0 1979 1978/19793.21 2064.1 1988 1987/19883.79 2171.6 1984 1983/19844.61 2327.7 1972 1971/19725.89 2482.7 1973 1972/19738.15 2635.4 1981 1980/1981
13.25 3752.4 1975 1974/197535.33 4402.4 1974 1973/1974
Table 13: Flood peaks identified by thepeaks over threshold analysis for station919006A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 908 1152 1399
5 1954 2370 2778
10 2654 3193 3713
20 3252 3941 4600
25 3416 4166 4920
50 3723 4825 5896
100 4097 5423 6811
Table 14: Fitted flood quantiles for station
919006A. Values have been reported to four
significant digits.
45
0.0
0.5
1.0
1.5
2.0
2.5
mea
n nu
mbe
r of
floo
ds/y
ear
0 50 100 200 300 400 500
threshold (m3 s−1)
0
200
400
600
800
1000
1200
1400
mea
n ex
ceed
ance
(m3 s
−1)
919006A
Figure 25: Threshold selection steps.
1968 1973 1978 1983 1988
Year
0
500
1000
1500
2000
2500
3000
3500
4000
4500
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919006A Lynd River at Torwood (4325 km2)Threshold = 70 m3 s−1 Interflood period = 30 days
Figure 26: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
46
1968 1973 1978 1983 1988
Year
100
101
102
103
104
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919006A Lynd River at Torwood (4325 km2)Threshold = 70 m3 s−1 Interflood period = 30 days
Figure 27: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919006A Lynd River at Torwood 4325 km2
10−1
100
Q (
m3 s−1
km−2
)
Figure 28: Fitted flood frequency curve for station 919006A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
47
48
F 919007A Hodgkinson River at Piggy Hut
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.69 30.1 1969 1968/19690.72 30.6 1979 1979/19800.74 36.0 1970 1970/19710.77 41.0 1969 1968/19690.80 51.0 1983 1982/19830.83 51.6 1983 1982/19830.86 56.1 1988 1987/19880.90 65.1 1982 1981/19820.94 72.3 1984 1984/19850.98 92.8 1983 1982/19831.03 143.1 1985 1984/19851.08 171.3 1970 1969/19701.14 198.6 1981 1981/19821.20 198.6 1982 1981/19821.28 262.1 1970 1969/19701.36 385.7 1975 1974/19751.45 385.7 1978 1977/19781.56 419.1 1990 1989/19901.68 444.3 1987 1987/19881.83 484.6 1972 1971/19722.00 515.1 1976 1975/19762.21 579.4 1986 1985/19862.47 690.3 1984 1983/19842.79 722.1 1980 1979/19803.21 1030.1 1981 1980/19813.79 1161.8 1973 1972/19734.61 1286.7 1971 1970/19715.89 1435.5 1974 1973/19748.15 2375.7 1977 1976/1977
13.25 2955.2 1972 1971/197235.33 2978.9 1979 1978/1979
Table 15: Flood peaks identified by thepeaks over threshold analysis for station919007A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 450 572 699
5 1022 1315 1607
10 1498 1973 2426
20 1953 2727 3420
25 2076 2993 3833
50 2409 3896 5277
100 2682 4931 7195
Table 16: Fitted flood quantiles for station
919007A. Values have been reported to four
significant digits.
49
0.0
0.5
1.0
1.5
2.0
mea
n nu
mbe
r of
floo
ds/y
ear
0 50 100 200 300 400 500
threshold (m3 s−1)
0
200
400
600
800
1000
mea
n ex
ceed
ance
(m3 s
−1)
919007A
Figure 29: Threshold selection steps.
1968 1973 1978 1983 1988
Year
0
500
1000
1500
2000
2500
3000
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919007A Hodgkinson River at Piggy Hut (1720 km2)Threshold = 30 m3 s−1 Interflood period = 30 days
Figure 30: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
50
1968 1973 1978 1983 1988
Year
100
101
102
103
104
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919007A Hodgkinson River at Piggy Hut (1720 km2)Threshold = 30 m3 s−1 Interflood period = 30 days
Figure 31: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919007A Hodgkinson River at Piggy Hut 1720 km2
10−1
100
Q (
m3 s−1
km−2
)
Figure 32: Fitted flood frequency curve for station 919007A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
51
52
G 919008A Tate River at Torwood
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.58 55.7 1985 1984/19850.60 56.7 1982 1982/19830.62 57.0 1987 1987/19880.65 67.0 1983 1982/19830.67 69.3 1977 1977/19780.70 79.7 1978 1977/19780.73 90.1 1977 1976/19770.76 114.7 1983 1983/19840.80 122.8 1973 1973/19740.83 151.1 1985 1984/19850.88 152.8 1975 1974/19750.92 157.7 1981 1981/19820.98 178.0 1982 1981/19821.04 190.7 1984 1984/19851.10 293.4 1983 1982/19831.18 310.4 1973 1972/19731.26 316.2 1978 1977/19781.37 347.0 1975 1975/19761.48 434.6 1987 1986/19871.62 435.5 1980 1979/19801.79 475.7 1982 1981/19822.00 670.2 1981 1980/19812.26 750.4 1984 1983/19842.61 801.8 1972 1971/19723.07 815.0 1986 1985/19863.74 851.0 1979 1978/19794.78 961.6 1977 1976/19776.62 1434.3 1975 1974/1975
10.75 1483.6 1988 1987/198828.67 1669.0 1974 1973/1974
Table 17: Flood peaks identified by thepeaks over threshold analysis for station919008A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 504 594 689
5 918 1079 1236
10 1191 1393 1593
20 1403 1670 1925
25 1452 1751 2039
50 1618 1984 2349
100 1730 2188 2692
Table 18: Fitted flood quantiles for station
919008A. Values have been reported to four
significant digits.
53
0.0
0.5
1.0
1.5
2.0
2.5
mea
n nu
mbe
r of
floo
ds/y
ear
0 50 100 200 300 400 500
threshold (m3 s−1)
0
100
200
300
400
500
600
700
mea
n ex
ceed
ance
(m3 s
−1)
919008A
Figure 33: Threshold selection steps.
1972 1977 1982 1987
Year
0
200
400
600
800
1000
1200
1400
1600
1800
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919008A Tate River at Torwood (4350 km2)Threshold = 50 m3 s−1 Interflood period = 30 days
Figure 34: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
54
1972 1977 1982 1987
Year
100
101
102
103
104
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919008A Tate River at Torwood (4350 km2)Threshold = 50 m3 s−1 Interflood period = 30 days
Figure 35: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919008A Tate River at Torwood 4350 km2
10−1
100
Q (
m3 s−1
km−2
)
Figure 36: Fitted flood frequency curve for station 919008A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
55
56
H 919009A Mitchell River at Koolatah
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.99 272 2003 2002/20031.02 349 1985 1984/19851.05 377 1993 1992/19931.08 446 1984 1984/19851.11 739 1982 1981/19821.15 889 1988 1987/19881.18 903 1983 1982/19831.22 1061 1983 1982/19831.27 1076 1981 1981/19821.31 1487 1987 1986/19871.36 1646 2003 2002/20031.41 1668 1978 1977/19781.47 2666 2004 2003/20041.53 2701 1986 1985/19861.60 2731 2005 2004/20051.68 3297 2009 2008/20091.76 3414 1988 1987/19881.85 3738 1980 1979/19801.95 3951 1997 1996/19972.06 4168 1984 1983/19842.18 4306 1975 1974/19752.32 4518 1973 1972/19732.48 4590 1976 1975/19762.66 4666 1995 1994/19952.87 4722 2002 2001/20023.12 4828 1996 1995/19963.42 5001 2006 2005/20063.77 5293 1998 1997/19984.21 5859 1981 1980/19814.76 6011 2007 2006/20075.48 6074 2001 2000/20016.46 6081 1999 1998/19997.87 6140 1977 1976/1977
10.06 6183 1979 1978/197913.92 6255 2008 2007/200822.62 6270 1974 1973/197460.33 6358 2000 1999/2000
Table 19: Flood peaks identified by thepeaks over threshold analysis for station919009A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 3222 3845 4497
5 5428 5806 6192
10 6041 6300 6552
20 6245 6497 6763
25 6272 6530 6814
50 6284 6588 6927
100 6290 6611 6985
Table 20: Fitted flood quantiles for station
919009A. Values have been reported to four
significant digits.
57
0.0
0.5
1.0
1.5
2.0
mea
n nu
mbe
r of
floo
ds/y
ear
0 200 600 1000 1400 1800
threshold (m3 s−1)
0
1000
2000
3000
4000
mea
n ex
ceed
ance
(m3 s
−1)
919009A
Figure 37: Threshold selection steps.
1972 1977 1982 1987 1992 1997 2002 2007
Year
0
1000
2000
3000
4000
5000
6000
7000
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919009A Mitchell River at Koolatah (46050 km2)Threshold = 200 m3 s−1 Interflood period = 30 days
Figure 38: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
58
1972 1977 1982 1987 1992 1997 2002 2007
Year
100
101
102
103
104
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919009A Mitchell River at Koolatah (46050 km2)Threshold = 200 m3 s−1 Interflood period = 30 days
Figure 39: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919009A Mitchell River at Koolatah 46050 km2
10−2
10−1
Q (
m3 s−1
km−2
)
Figure 40: Fitted flood frequency curve for station 919009A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
59
60
I 919011A Mitchell River at Gamboola
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.79 224 1976 1976/19770.80 245 1988 1988/19890.82 287 1988 1987/19880.84 366 1990 1989/19900.86 380 1984 1984/19850.88 411 1985 1984/19850.90 434 1983 1982/19830.92 639 1977 1976/19770.94 686 1982 1981/19820.96 739 1983 1982/19830.99 771 1978 1977/19781.02 877 2005 2004/20051.04 904 1982 1981/19821.07 957 1994 1993/19941.10 999 1981 1981/19821.14 1040 2003 2002/20031.17 1078 1987 1986/19871.21 1115 1987 1987/19881.25 1238 1990 1989/19901.29 1277 1989 1989/19901.34 1343 2002 2001/20021.38 1382 1992 1991/19921.44 1433 1993 1992/19931.49 1558 1975 1974/19751.55 1622 1984 1983/19841.62 1770 2006 2005/20061.69 1902 2004 2003/20041.77 1961 1988 1987/19881.85 2144 1988 1988/19891.95 2188 1980 1979/19802.05 2466 1973 1972/19732.17 2895 2006 2005/20062.30 2901 1981 1980/19812.45 2950 1995 1994/19952.62 3065 1986 1985/19862.81 3150 1976 1975/19763.03 3888 1998 1997/19983.29 4246 1997 1996/19973.60 4740 1996 1995/19963.98 4770 2001 2000/20014.44 5624 2008 2007/20085.03 5816 1974 1973/19745.79 6602 2007 2006/20076.82 7047 2009 2008/20098.30 7499 1977 1976/1977
10.61 8233 2000 1999/200014.69 8287 1979 1978/197923.88 8882 1972 1971/197263.67 9023 1999 1998/1999
Table 21: Flood peaks identified by thepeaks over threshold analysis for station919011A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 2084 2573 3066
5 4235 5176 6101
10 5839 7071 8241
20 7156 8904 10611
25 7486 9482 11399
50 8502 11236 13982
100 9214 12934 16996
Table 22: Fitted flood quantiles for station
919011A. Values have been reported to four
significant digits.
61
0.0
0.5
1.0
1.5
2.0
mea
n nu
mbe
r of
floo
ds/y
ear
0 200 600 1000 1400 1800
threshold (m3 s−1)
0
1000
2000
3000
4000
mea
n ex
ceed
ance
(m3 s
−1)
919011A
Figure 41: Threshold selection steps.
1971 1976 1981 1986 1991 1996 2001 2006
Year
0
1000
2000
3000
4000
5000
6000
7000
8000
9000
10000
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919011A Mitchell River at Gamboola (20460 km2)Threshold = 200 m3 s−1 Interflood period = 30 days
Figure 42: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
62
1971 1976 1981 1986 1991 1996 2001 2006
Year
100
101
102
103
104
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919011A Mitchell River at Gamboola (20460 km2)Threshold = 200 m3 s−1 Interflood period = 30 days
Figure 43: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
105
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919011A Mitchell River at Gamboola 20460 km2
10−2
10−1
100
Q (
m3 s−1
km−2
)
Figure 44: Fitted flood frequency curve for station 919011A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
63
64
J 919012A Galvin Ck at Reid Ck Junction
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.47 23.8 1973 1972/19730.50 24.0 1980 1979/19800.52 26.3 1975 1975/19760.54 27.4 1975 1974/19750.57 28.6 1974 1974/19750.60 31.4 1980 1980/19810.64 32.0 1978 1977/19780.67 35.2 1973 1972/19730.72 37.2 1982 1981/19820.77 43.4 1975 1974/19750.82 43.7 1975 1974/19750.89 60.1 1979 1979/19800.97 89.5 1977 1976/19771.06 182.5 1973 1972/19731.17 186.1 1979 1978/19791.30 192.3 1976 1975/19761.47 197.4 1972 1971/19721.70 201.3 1976 1975/19762.00 224.1 1980 1979/19802.43 279.6 1972 1971/19723.11 332.4 1981 1980/19814.31 370.5 1979 1978/19797.00 483.3 1974 1973/1974
18.67 598.5 1977 1976/1977
Table 23: Flood peaks identified by thepeaks over threshold analysis for station919012A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 220 240 260
5 315 364 413
10 399 476 551
20 465 605 744
25 490 651 807
50 549 809 1060
100 584 1000 1397
Table 24: Fitted flood quantiles for station
919012A. Values have been reported to four
significant digits.
65
0.0
0.5
1.0
1.5
2.0
2.5
mea
n nu
mbe
r of
floo
ds/y
ear
0 20 40 60 80 100 140 180
threshold (m3 s−1)
0
50
100
150
200
250
mea
n ex
ceed
ance
(m3 s
−1)
919012A
Figure 45: Threshold selection steps.
1971 1976 1981
Year
0
50
100
150
200
250
300
350
400
450
500
550
600
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919012A Galvin Ck at Reid Ck Junction (163 km2)Threshold = 23 m3 s−1 Interflood period = 15 days
Figure 46: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
66
1971 1976 1981
Year
100
101
102
103
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919012A Galvin Ck at Reid Ck Junction (163 km2)Threshold = 23 m3 s−1 Interflood period = 15 days
Figure 47: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919012A Galvin Ck at Reid Ck Junction 163 km2
100
101
Q (
m3 s−1
km−2
)
Figure 48: Fitted flood frequency curve for station 919012A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
67
68
K 919013A McLeod River at Mulligan HWY
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.82 52.1 1983 1983/19840.84 52.6 2007 2006/20070.86 58.1 2006 2005/20060.89 73.4 1985 1984/19850.91 78.6 1987 1987/19880.93 84.9 1988 1988/19890.96 85.2 1989 1989/19900.99 85.5 1990 1989/19901.02 87.1 1984 1983/19841.05 89.5 1999 1998/19991.08 93.4 1986 1985/19861.12 100.8 1985 1984/19851.16 120.6 2005 2004/20051.20 140.8 2000 1999/20001.24 182.9 1991 1990/19911.29 187.5 1990 1989/19901.34 215.1 1980 1979/19801.39 233.0 2009 2008/20091.45 240.3 1976 1975/19761.51 257.2 1983 1982/19831.58 267.9 2000 2000/20011.66 274.8 1977 1976/19771.74 275.8 2005 2004/20051.84 278.7 1987 1986/19871.94 291.3 2007 2006/20072.06 301.2 1998 1997/19982.19 344.8 2006 2005/20062.34 421.3 1974 1973/19742.51 435.8 1978 1977/19782.71 448.5 1986 1985/19862.95 591.3 1975 1974/19753.23 840.7 1980 1979/19803.56 994.0 2006 2005/20063.98 1039.0 1981 1980/19814.50 1246.6 2004 2003/20045.18 1315.1 1989 1988/19896.11 1342.7 1973 1972/19737.43 1526.0 2001 2000/20019.50 1599.0 2008 2007/2008
13.15 1804.6 2000 1999/200021.38 2524.1 1999 1998/199957.00 2799.0 1979 1978/1979
Table 25: Flood peaks identified by thepeaks over threshold analysis for station919013A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 314 411 512
5 775 1006 1221
10 1153 1536 1884
20 1504 2147 2755
25 1622 2363 3084
50 1953 3101 4280
100 2064 3952 5850
Table 26: Fitted flood quantiles for station
919013A. Values have been reported to four
significant digits.
69
0
1
2
3
4
mea
n nu
mbe
r of
floo
ds/y
ear
0 50 100 200 300 400 500
threshold (m3 s−1)
0
200
400
600
800
1000
mea
n ex
ceed
ance
(m3 s
−1)
919013A
Figure 49: Threshold selection steps.
1973 1978 1983 1988 1993 1998 2003 2008
Year
0
500
1000
1500
2000
2500
3000
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919013A McLeod River at Mulligan HWY (530 km2)Threshold = 50 m3 s−1 Interflood period = 30 days
Figure 50: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
70
1973 1978 1983 1988 1993 1998 2003 2008
Year
100
101
102
103
104
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919013A McLeod River at Mulligan HWY (530 km2)Threshold = 50 m3 s−1 Interflood period = 30 days
Figure 51: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919013A McLeod River at Mulligan HWY 530 km2
100
101
Q (
m3 s−1
km−2
)
Figure 52: Fitted flood frequency curve for station 919013A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
71
72
L 919014A Mitchell River at Cooktown Crossing
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.56 54.7 2001 2001/20020.59 64.4 2004 2004/20050.62 69.0 2008 2008/20090.66 69.5 2002 2001/20020.69 72.7 2002 2002/20030.73 92.7 2002 2001/20020.78 93.2 2004 2003/20040.84 175.4 1999 1999/20000.90 181.3 2003 2003/20040.97 211.3 2006 2005/20061.05 211.8 2003 2002/20031.15 217.9 2005 2004/20051.27 244.8 2000 2000/20011.42 328.2 2005 2004/20051.61 401.3 2008 2007/20081.85 856.2 2007 2006/20072.18 1094.3 2006 2005/20062.65 1355.5 2004 2003/20043.39 1528.2 2009 2008/20094.69 1668.9 2001 2000/20017.62 1830.6 2008 2007/2008
20.33 1943.5 2000 1999/2000
Table 27: Flood peaks identified by thepeaks over threshold analysis for station919014A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 719 903 1091
5 1465 1665 1853
10 1808 1989 2158
20 2001 2187 2365
25 2031 2233 2432
50 2120 2337 2567
100 2148 2401 2695
Table 28: Fitted flood quantiles for station
919014A. Values have been reported to four
significant digits.
73
0.0
0.5
1.0
1.5
2.0
mea
n nu
mbe
r of
floo
ds/y
ear
0 20 40 60 80 100 140 180
threshold (m3 s−1)
0
200
400
600
800
1000
1200
mea
n ex
ceed
ance
(m3 s
−1)
919014A
Figure 53: Threshold selection steps.
1999 2004 2009
Year
0
200
400
600
800
1000
1200
1400
1600
1800
2000
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919014A Mitchell River at Cooktown Crossing (2574 km2)Threshold = 50 m3 s−1 Interflood period = 15 days
Figure 54: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
74
1999 2004 2009
Year
100
101
102
103
104
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919014A Mitchell River at Cooktown Crossing (2574 km2)Threshold = 50 m3 s−1 Interflood period = 15 days
Figure 55: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919014A Mitchell River at Cooktown Crossing 2574 km2
10−1
100
Q (
m3 s−1
km−2
)
Figure 56: Fitted flood frequency curve for station 919014A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
75
76
M 919201A Palmer River at Goldfields
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.78 40.5 1990 1989/19900.79 41.3 2005 2004/20050.81 45.3 1993 1993/19940.82 46.5 1985 1984/19850.84 51.0 2000 2000/20010.85 54.2 1983 1982/19830.87 66.2 2004 2004/20050.89 71.3 1969 1969/19700.91 73.7 1985 1984/19850.93 78.2 2005 2004/20050.95 81.0 1982 1981/19820.97 81.3 1994 1993/19940.99 81.7 2008 2007/20081.01 87.6 1969 1968/19691.04 89.0 1986 1986/19871.06 96.3 1987 1987/19881.09 100.7 1984 1984/19851.12 101.6 1988 1988/19891.15 102.4 2002 2001/20021.18 133.0 1970 1969/19701.21 134.8 1987 1986/19871.25 137.4 1986 1985/19861.29 141.3 1986 1985/19861.33 162.5 1970 1969/19701.37 196.5 1996 1995/19961.41 201.6 1998 1997/19981.46 210.1 2003 2002/20031.51 217.4 1992 1991/19921.57 234.8 1975 1974/19751.62 303.3 1995 1994/19951.69 307.3 1984 1983/19841.76 322.8 2006 2005/20061.83 397.5 1968 1967/19681.91 413.1 1978 1977/19782.00 423.1 1973 1972/19732.10 432.0 2006 2005/20062.20 474.4 1976 1975/19762.32 489.0 1989 1988/19892.45 506.4 1981 1980/19812.60 534.0 2006 2005/20062.77 586.6 1972 1971/19722.96 607.3 2008 2007/20083.18 627.5 1977 1976/19773.43 628.5 1991 1990/19913.72 665.5 1974 1973/19744.08 668.8 2007 2006/20074.50 671.6 2004 2003/20045.02 690.5 2001 2000/20015.68 744.9 1997 1996/19976.55 755.8 2009 2008/20097.71 966.8 2000 1999/20009.39 1029.5 1980 1979/1980
12.00 1068.0 1971 1970/197116.62 1103.5 1999 1998/199927.00 1194.2 1979 1978/197972.00 1459.7 1996 1995/1996
Table 29: Flood peaks identified by thepeaks over threshold analysis for station919201A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 312 391 468
5 646 764 884
10 852 1000 1117
20 1003 1172 1333
25 1046 1224 1407
50 1132 1366 1610
100 1184 1482 1785
Table 30: Fitted flood quantiles for station
919201A. Values have been reported to four
significant digits.
77
0.0
0.5
1.0
1.5
2.0
2.5
3.0
mea
n nu
mbe
r of
floo
ds/y
ear
0 50 100 200 300 400 500
threshold (m3 s−1)
0
100
200
300
400
mea
n ex
ceed
ance
(m3 s
−1)
919201A
Figure 57: Threshold selection steps.
1967 1972 1977 1982 1987 1992 1997 2002 2007
Year
0
200
400
600
800
1000
1200
1400
1600
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919201A Palmer River at Goldfields (530 km2)Threshold = 40 m3 s−1 Interflood period = 30 days
Figure 58: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
78
1967 1972 1977 1982 1987 1992 1997 2002 2007
Year
100
101
102
103
104
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919201A Palmer River at Goldfields (530 km2)Threshold = 40 m3 s−1 Interflood period = 30 days
Figure 59: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919201A Palmer River at Goldfields 530 km2
100
101
Q (
m3 s−1
km−2
)
Figure 60: Fitted flood frequency curve for station 919201A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
79
80
N 919204A Palmer River at Palmer River at Drumduff
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.93 168 1988 1987/19880.96 216 1987 1986/19870.99 230 1982 1981/19821.02 238 1981 1981/19821.06 249 2005 2004/20051.09 269 1987 1987/19881.14 317 1985 1984/19851.18 324 1982 1981/19821.23 330 2005 2004/20051.28 343 2001 2000/20011.34 432 1983 1982/19831.40 433 2003 2002/20031.47 440 1984 1984/19851.54 502 1978 1977/19781.62 502 1983 1982/19831.72 530 1986 1985/19861.82 597 2006 2005/20061.94 851 1973 1972/19732.07 869 1975 1974/19752.22 1072 1984 1983/19842.40 1178 2002 2001/20022.60 1214 1980 1979/19802.85 1440 1981 1980/19813.15 1454 1976 1975/19763.51 1941 2004 2003/20043.97 2230 2008 2007/20084.58 2376 1974 1973/19745.39 2472 1999 1998/19996.57 3085 1977 1976/19778.39 3258 2001 2000/2001
11.62 3535 2000 1999/200018.88 3781 2007 2006/200750.33 4099 1979 1978/1979
Table 31: Flood peaks identified by thepeaks over threshold analysis for station919204A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 737 940 1157
5 1684 2126 2560
10 2405 3033 3613
20 3045 3950 4851
25 3211 4247 5230
50 3621 5177 6598
100 4063 6116 8059
Table 32: Fitted flood quantiles for station
919204A. Values have been reported to four
significant digits.
81
0.0
0.5
1.0
1.5
2.0
mea
n nu
mbe
r of
floo
ds/y
ear
0 200 600 1000 1400 1800
threshold (m3 s−1)
0
500
1000
1500
2000
mea
n ex
ceed
ance
(m3 s
−1)
919204A
Figure 61: Threshold selection steps.
1972 1977 1982 1987 1992 1997 2002 2007
Year
0
500
1000
1500
2000
2500
3000
3500
4000
4500
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919204A Palmer River at Drumduff (7750 km2)Threshold = 150 m3 s−1 Interflood period = 30 days
Figure 62: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
82
1972 1977 1982 1987 1992 1997 2002 2007
Year
100
101
102
103
104
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919204A Palmer River at Drumduff (7750 km2)Threshold = 150 m3 s−1 Interflood period = 30 days
Figure 63: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919204A Palmer River at Drumduff 7750 km2
10−1
100
Q (
m3 s−1
km−2
)
Figure 64: Fitted flood frequency curve for station 919204A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
83
84
O 919205A North Palmer River at 4.8 Km
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.53 20.0 1982 1982/19830.55 20.4 1983 1982/19830.57 20.4 1988 1987/19880.59 20.8 1980 1979/19800.62 22.4 1987 1986/19870.64 27.3 1985 1984/19850.67 28.1 1988 1987/19880.70 31.3 1977 1977/19780.74 31.4 1987 1986/19870.78 46.3 1978 1977/19780.82 49.2 1976 1976/19770.86 56.8 1983 1982/19830.92 57.3 1975 1974/19750.97 64.8 1981 1981/19821.04 68.2 1984 1984/19851.12 72.8 1982 1981/19821.21 79.5 1975 1974/19751.31 97.1 1986 1985/19861.43 110.0 1983 1983/19841.58 115.2 1975 1974/19751.77 124.6 1986 1985/19862.00 139.4 1986 1985/19862.30 231.5 1984 1983/19842.71 312.1 1977 1976/19773.30 312.1 1981 1980/19814.22 336.0 1980 1979/19805.85 402.9 1974 1973/19749.50 418.0 1979 1978/1979
25.33 426.9 1976 1975/1976
Table 33: Flood peaks identified by thepeaks over threshold analysis for station919205A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 155 188 221
5 295 342 388
10 375 425 473
20 430 488 541
25 444 505 567
50 475 548 621
100 489 580 675
Table 34: Fitted flood quantiles for station
919205A. Values have been reported to four
significant digits.
85
0.0
0.5
1.0
1.5
2.0
2.5
mea
n nu
mbe
r of
floo
ds/y
ear
0 20 40 60 80 100 140 180
threshold (m3 s−1)
0
50
100
150
200
250
mea
n ex
ceed
ance
(m3 s
−1)
919205A
Figure 65: Threshold selection steps.
1973 1978 1983 1988
Year
0
50
100
150
200
250
300
350
400
450
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919205A North Palmer River at 4.8 Km (430 km2)Threshold = 20 m3 s−1 Interflood period = 15 days
Figure 66: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
86
1973 1978 1983 1988
Year
100
101
102
103
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919205A North Palmer River at 4.8 Km (430 km2)Threshold = 20 m3 s−1 Interflood period = 15 days
Figure 67: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
101
102
103
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919205A North Palmer River at 4.8 Km 430 km2
10−1
100
Q (
m3 s−1
km−2
)
Figure 68: Fitted flood frequency curve for station 919205A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
87
88
P 919305B Walsh River at Nullinga
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.77 20.0 1982 1981/19820.79 20.3 1960 1959/19600.80 20.3 1961 1961/19620.82 23.7 1973 1972/19730.84 26.4 1971 1970/19710.86 26.4 1975 1974/19750.88 26.7 1959 1958/19590.90 29.6 1963 1962/19630.92 30.0 1959 1958/19590.94 30.5 1982 1981/19820.96 31.0 1964 1964/19650.99 37.6 1976 1975/19761.02 38.4 1956 1955/19561.04 38.6 1987 1986/19871.07 38.7 1959 1959/19601.10 41.3 1964 1963/19641.14 58.1 1960 1959/19601.17 59.5 1975 1974/19751.21 61.5 1972 1971/19721.25 66.0 1981 1980/19811.29 72.5 1987 1987/19881.34 86.0 1980 1979/19801.38 86.1 1976 1975/19761.44 89.3 1989 1988/19891.49 93.6 1961 1960/19611.55 96.0 1992 1991/19921.62 101.5 1966 1965/19661.69 105.9 1989 1989/19901.77 141.7 1963 1962/19631.85 171.6 1981 1980/19811.95 174.7 1971 1970/19712.05 175.1 1984 1983/19842.17 182.7 1956 1955/19562.30 194.2 1977 1976/19772.45 195.9 1964 1963/19642.62 230.1 1988 1987/19882.81 247.9 1979 1978/19793.03 262.4 1990 1989/19903.29 293.9 1973 1972/19733.60 310.9 1962 1961/19623.98 318.5 1991 1990/19914.44 367.2 1968 1967/19685.03 388.7 1974 1973/19745.79 451.9 1958 1957/19586.82 492.3 1979 1978/19798.30 495.1 1972 1971/1972
10.61 500.6 1957 1956/195714.69 525.7 1986 1985/198623.88 1267.4 1977 1976/197763.67 1391.8 1967 1966/1967
Table 35: Flood peaks identified by thepeaks over threshold analysis for station919305B.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 126 160 197
5 290 375 462
10 427 574 718
20 569 811 1041
25 603 896 1183
50 708 1192 1647
100 777 1544 2257
Table 36: Fitted flood quantiles for station
919305B. Values have been reported to four
significant digits.
89
0.0
0.5
1.0
1.5
2.0
2.5
mea
n nu
mbe
r of
floo
ds/y
ear
0 20 40 60 80 100 140 180
threshold (m3 s−1)
0
50
100
150
200
250
300
350
mea
n ex
ceed
ance
(m3 s
−1)
919305B
Figure 69: Threshold selection steps.
1956 1961 1966 1971 1976 1981 1986 1991
Year
0
200
400
600
800
1000
1200
1400
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919305B Walsh River at Nullinga (325 km2)Threshold = 20 m3 s−1 Interflood period = 20 days
Figure 70: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
90
1956 1961 1966 1971 1976 1981 1986 1991
Year
100
101
102
103
104
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919305B Walsh River at Nullinga (325 km2)Threshold = 20 m3 s−1 Interflood period = 20 days
Figure 71: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
101
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919305B Walsh River at Nullinga 325 km2
10−1
100
101
Q (
m3 s−1
km−2
)
Figure 72: Fitted flood frequency curve for station 919305B. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
91
92
Q 919309A Walsh River at Trimbles Crossing
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.80 193 1984 1984/19850.82 194 1990 1989/19900.83 205 1969 1968/19690.85 208 1983 1982/19830.87 215 1982 1981/19820.89 217 1983 1982/19830.91 241 1977 1977/19780.93 248 1970 1969/19700.95 265 1975 1974/19750.97 275 1985 1984/19850.99 312 1970 1970/19711.01 364 1981 1981/19821.04 416 1978 1977/19781.07 429 1994 1993/19941.09 443 1987 1986/19871.12 456 1973 1973/19741.15 462 1969 1968/19691.19 499 1988 1987/19881.22 505 1993 1992/19931.26 510 2003 2002/20031.29 529 1992 1991/19921.34 568 1990 1989/19901.38 575 1997 1996/19971.43 673 2005 2004/20051.48 705 1976 1975/19761.53 730 2006 2005/20061.59 746 1982 1981/19821.65 776 2002 2001/20021.72 816 1968 1967/19681.79 816 1989 1989/19901.87 862 1973 1972/19731.95 875 1988 1988/19892.05 897 1975 1974/19752.15 898 2006 2005/20062.27 904 1980 1979/19802.40 966 1984 1983/19842.54 1223 1981 1980/19812.71 1249 1988 1987/19882.89 1250 2004 2003/20043.10 1269 1986 1985/19863.35 1376 1998 1997/19983.64 1525 2001 2000/20013.98 1670 1996 1995/19964.40 1687 1971 1970/19714.91 1954 1979 1978/19795.55 2085 1974 1973/19746.39 2677 2008 2007/20087.54 2681 1977 1976/19779.17 2814 2007 2006/2007
11.72 2905 2009 2008/200916.23 3400 2000 1999/200026.38 3472 1972 1971/197270.33 3962 1999 1998/1999
Table 37: Flood peaks identified by thepeaks over threshold analysis for station919309A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 794 945 1102
5 1494 1826 2138
10 2015 2541 3039
20 2521 3301 4036
25 2692 3555 4397
50 3040 4378 5634
100 3340 5253 7176
Table 38: Fitted flood quantiles for station
919309A. Values have been reported to four
significant digits.
93
0.0
0.5
1.0
1.5
2.0
mea
n nu
mbe
r of
floo
ds/y
ear
0 200 600 1000 1400 1800
threshold (m3 s−1)
0
200
400
600
800
1000
1200
mea
n ex
ceed
ance
(m3 s
−1)
919309A
Figure 73: Threshold selection steps.
1967 1972 1977 1982 1987 1992 1997 2002 2007
Year
0
500
1000
1500
2000
2500
3000
3500
4000
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919309A Walsh River at Trimbles Crossing (9040 km2)Threshold = 171 m3 s−1 Interflood period = 30 days
Figure 74: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
94
1967 1972 1977 1982 1987 1992 1997 2002 2007
Year
100
101
102
103
104
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919309A Walsh River at Trimbles Crossing (9040 km2)Threshold = 171 m3 s−1 Interflood period = 30 days
Figure 75: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919309A Walsh River at Trimbles Crossing 9040 km2
10−1
100
Q (
m3 s−1
km−2
)
Figure 76: Fitted flood frequency curve for station 919309A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
95
96
R 919310A Walsh River at Rookwood
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.83 209 1993 1992/19930.85 217 1987 1986/19870.87 237 1969 1968/19690.89 261 1985 1985/19860.91 271 1989 1988/19890.93 291 1970 1970/19710.95 336 2002 2001/20020.97 336 1975 1974/19750.99 349 2002 2001/20021.01 371 2004 2004/20051.04 386 1978 1977/19781.07 436 1987 1986/19871.09 444 2006 2005/20061.12 461 1992 1991/19921.15 484 1980 1979/19801.19 514 2004 2003/20041.22 531 2003 2002/20031.26 580 1977 1977/19781.29 591 2004 2003/20041.34 620 1988 1988/19891.38 648 1995 1994/19951.43 784 2005 2004/20051.48 824 1996 1995/19961.53 854 1987 1987/19881.59 877 1990 1989/19901.65 937 1972 1971/19721.72 970 1984 1983/19841.79 985 1976 1975/19761.87 1035 1973 1972/19731.95 1074 1982 1981/19822.05 1183 1968 1967/19682.15 1183 1981 1980/19812.27 1206 1997 1997/19982.40 1225 2006 2005/20062.54 1309 1989 1989/19902.71 1324 1975 1974/19752.89 1367 2007 2006/20073.10 1409 1971 1970/19713.35 1438 2001 2000/20013.64 1698 1988 1987/19883.98 2190 1986 1985/19864.40 2304 1991 1990/19914.91 2652 2008 2007/20085.55 2757 1997 1996/19976.39 2832 1974 1973/19747.54 2852 2009 2008/20099.17 2972 1979 1978/1979
11.72 3793 2000 1999/200016.23 4206 1977 1976/197726.38 4524 1999 1998/199970.33 5526 1972 1971/1972
Table 39: Flood peaks identified by thepeaks over threshold analysis for station919310A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 917 1105 1305
5 1809 2225 2637
10 2491 3142 3746
20 3162 4122 5065
25 3379 4453 5526
50 3859 5525 7243
100 4203 6674 9224
Table 40: Fitted flood quantiles for station
919310A. Values have been reported to four
significant digits.
97
0.0
0.5
1.0
1.5
2.0
2.5
3.0
mea
n nu
mbe
r of
floo
ds/y
ear
0 200 600 1000 1400 1800
threshold (m3 s−1)
0
500
1000
1500
mea
n ex
ceed
ance
(m3 s
−1)
919310A
Figure 77: Threshold selection steps.
1967 1972 1977 1982 1987 1992 1997 2002 2007
Year
0
500
1000
1500
2000
2500
3000
3500
4000
4500
5000
5500
6000
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919310A Walsh River at Rookwood (5025 km2)Threshold = 200 m3 s−1 Interflood period = 30 days
Figure 78: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
98
1967 1972 1977 1982 1987 1992 1997 2002 2007
Year
100
101
102
103
104
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919310A Walsh River at Rookwood (5025 km2)Threshold = 200 m3 s−1 Interflood period = 30 days
Figure 79: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919310A Walsh River at Rookwood 5025 km2
10−1
100
Q (
m3 s−1
km−2
)
Figure 80: Fitted flood frequency curve for station 919310A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
99
100
S 919311A Walsh River at Flatrock
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.83 44.3 2008 2008/20090.85 48.3 1990 1989/19900.87 51.3 1968 1968/19690.88 52.7 1996 1995/19960.90 54.1 1977 1976/19770.92 60.2 1995 1995/19960.94 84.7 1985 1984/19850.97 108.2 1985 1984/19850.99 109.6 1993 1992/19931.01 117.4 1981 1981/19821.04 135.9 1982 1981/19821.07 141.2 1985 1985/19861.10 144.9 1983 1982/19831.13 180.2 1982 1981/19821.16 187.7 2000 2000/20011.19 189.4 1985 1984/19851.23 193.9 1969 1968/19691.26 270.3 1970 1969/19701.30 277.3 1978 1977/19781.35 315.4 1980 1979/19801.39 354.9 2002 2001/20021.44 419.3 2006 2005/20061.49 460.9 1996 1995/19961.55 533.5 1992 1991/19921.61 544.1 1984 1983/19841.67 571.9 2003 2002/20031.75 606.1 2004 2003/20041.82 772.3 1998 1997/19981.91 781.5 1976 1975/19762.00 811.7 1973 1972/19732.10 825.8 2005 2004/20052.22 918.4 1990 1989/19902.34 934.6 1987 1987/19882.48 994.4 1971 1970/19712.64 1038.7 1975 1974/19752.82 1137.6 2001 2000/20013.03 1144.7 1981 1980/19813.27 1156.0 2007 2006/20073.55 1248.8 2006 2005/20063.89 1323.4 1989 1989/19904.29 1808.8 1988 1987/19884.79 2002.1 1986 1985/19865.42 2372.8 1974 1973/19746.24 2503.2 1972 1971/19727.36 2503.2 1979 1978/19798.96 2571.9 1997 1996/1997
11.44 2649.2 2008 2007/200815.85 2664.5 1977 1976/197725.75 3598.4 1999 1998/199968.67 3645.7 2000 1999/2000
Table 41: Flood peaks identified by thepeaks over threshold analysis for station919311A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 615 793 983
5 1430 1780 2121
10 2028 2493 2952
20 2529 3176 3807
25 2656 3390 4083
50 2998 4038 5097
100 3212 4660 6093
Table 42: Fitted flood quantiles for station
919311A. Values have been reported to four
significant digits.
101
0.0
0.5
1.0
1.5
2.0
2.5
mea
n nu
mbe
r of
floo
ds/y
ear
0 50 100 200 300 400 500
threshold (m3 s−1)
0
200
400
600
800
1000
mea
n ex
ceed
ance
(m3 s
−1)
919311A
Figure 81: Threshold selection steps.
1968 1973 1978 1983 1988 1993 1998 2003 2008
Year
0
500
1000
1500
2000
2500
3000
3500
4000
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919311A Walsh River at Flatrock (2770 km2)Threshold = 40 m3 s−1 Interflood period = 30 days
Figure 82: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
1968 1973 1978 1983 1988 1993 1998 2003 2008
Year
100
101
102
103
104
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919311A Walsh River at Flatrock (2770 km2)Threshold = 40 m3 s−1 Interflood period = 30 days
Figure 83: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919311A Walsh River at Flatrock 2770 km2
10−1
100
Q (
m3 s−1
km−2
)
Figure 84: Fitted flood frequency curve for station 919311A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
103
104
T 919312A Elizabeth Ck at Greenmantle
ReturnPeriod Q Water(years) (m3s−1) Year Year
0.70 41.3 1975 1974/19750.72 54.1 1970 1969/19700.75 54.1 1973 1973/19740.78 71.8 1970 1970/19710.81 72.8 1969 1969/19700.85 74.7 1976 1976/19770.89 90.3 1981 1981/19820.93 101.6 1984 1984/19850.98 122.5 1977 1977/19781.03 137.2 1987 1986/19871.09 152.7 1974 1974/19751.16 157.1 1983 1982/19831.23 218.9 1982 1981/19821.32 271.6 1985 1984/19851.41 306.8 1986 1985/19861.52 325.8 1982 1981/19821.66 386.0 1984 1983/19841.81 433.4 1988 1987/19882.00 449.0 1987 1987/19882.23 453.5 1971 1970/19712.53 471.8 1976 1975/19762.91 483.3 1981 1980/19813.43 565.7 1973 1972/19734.17 570.8 1980 1979/19805.33 687.2 1974 1973/19747.38 737.8 1977 1976/1977
12.00 912.8 1972 1971/197232.00 990.5 1979 1978/1979
Table 43: Flood peaks identified by thepeaks over threshold analysis for station919312A.
Return Lower Estimated Upper
Period C.I. Quantile C.I.
(years) (m3s−1) (m3s−1) (m3s−1)
2 353 412 471
5 603 684 764
10 740 827 910
20 833 930 1028
25 857 1000 1057
50 901 1026 1151
100 926 1075 1229
Table 44: Fitted flood quantiles for station
919312A. Values have been reported to four
significant digits.
105
0.0
0.5
1.0
1.5
2.0
mea
n nu
mbe
r of
floo
ds/y
ear
0 50 100 200 300 400 500
threshold (m3 s−1)
0
100
200
300
400
mea
n ex
ceed
ance
(m3 s
−1)
919312A
Figure 85: Threshold selection steps.
1969 1974 1979 1984 1989
Year
0
100
200
300
400
500
600
700
800
900
1000
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919312A Elizabeth Ck at Greenmantle (620 km2)Threshold = 25 m3 s−1 Interflood period = 30 days
Figure 86: Linear-scale hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
106
1969 1974 1979 1984 1989
Year
100
101
102
103
Dai
ly m
axim
um s
trea
mflo
w (m
3 s−1
)
919312A Elizabeth Ck at Greenmantle (620 km2)Threshold = 25 m3 s−1 Interflood period = 30 days
Figure 87: Log-scaled hydrograph showing peaks (shown by ♢ symbols) identified in the peaks over threshold
analysis.
102
103
104
Q (
m3 s−1
)
1.1 1.2 1.5 2 3 4 5 10 20 50 100Average Return Interval (Years)
919312A Elizabeth Ck at Greenmantle 620 km2
100
101
Q (
m3 s−1
km−2
)
Figure 88: Fitted flood frequency curve for station 919312A. Dashed lines indicate a 95% confidence interval for
the prediction. Note curve is only fitted to events with an average recurrence interval ≥ 1 year.
107
108