two dimensional finite element modeling of swift delta
TRANSCRIPT
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Portland State University Portland State University
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Dissertations and Theses Dissertations and Theses
11-4-1994
Two Dimensional Finite Element Modeling of Swift Two Dimensional Finite Element Modeling of Swift
Delta Soil Nail Wall by "ABAQUS" Delta Soil Nail Wall by "ABAQUS"
Richard James Barrows Portland State University
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Recommended Citation Recommended Citation Barrows, Richard James, "Two Dimensional Finite Element Modeling of Swift Delta Soil Nail Wall by "ABAQUS"" (1994). Dissertations and Theses. Paper 4741. https://doi.org/10.15760/etd.6625
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THESIS APPROVAL
The abstract and thesis of Richard James Barrows for the Master of Science in Civil Engineering were presented November 4, 1994, and accepted by it~e th.esis committee and the
department.
COMMITTEE APPROVALS: Tr~dr D. smith, Chair
MScott Burns Graduate Of - ·
DEPARTMENT APPROVAL:
************************************************************
ACCEPTED FOR PORTLAND STATE UNIVERSITY BY THE LIBRARY
b onlt1 cZ:wuc~~ /9?5
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ABSTRACT
An abstract of the thesis of Richard James Barrows for the
Master of Science in Civil Engineering presented November 4,
1994.
Title: Two Dimensional Finite Element Modeling of Swift Delta
Soil Nail Wall By "ABAQUS"
Soil nail walls are a form of mechanical earth
stabilization for cut situations. They consist of the
introduction of passive inclusions (nails) into soil cut
lifts. These nailed lifts are then tied together with a
structural facing (usually shotcrete) . The wall lifts are
constructed incrementally from the top of cut down. Soil nail
walls are being recognized as having potential for large cost
savings over other alternatives.
The increasing need to provide high capacity roadways in
restricted rights of way under structures such as bridges will
require increasing use of techniques such as combined soil
nail and piling walls. The Swift Delta Soil Nail wall
required installing nails between some of the existing pipe
piling on the Oregon Slough Bridge. This raised questions of
whether the piling would undergo internal stress changes due
to the nail wall construction. Thus, it was considered
\
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necessary to understand the soil nail wall structure
interaction in relation to the existing pile supported
abutment.
The purpose of this study was to investigate the Swift
Delta Wall using finite element (FE) modeling techniques.
Valuable data were available from the instrumentation of the
swift Delta Wall. These data were compared with the results
of the FE modeling. This study attempts to answer the
following two questions:
1. Is there potential for the introduction of new bending
stresses to the existing piling?
2. Is the soil nail wall system influenced by the presence
of the piling?
A general purpose FE code called ABAQUS was used to
perform both linear and non-linear analyses. The analyses
showed that the piling definitely underwent some stress
changes. In addition they also indicated that piling
influence resulted in lower nail stresses. Comparison of
measured data to predicted behavior showed good agreement in
wall face deflection but inconsistent agreement in nail
stresses. This demonstrated the difficulty of modeling a soil
nail due to the many variables resulting from nail
installation.
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TWO DIMENSIONAL FINITE ELEMENT MODELING OF SWIFT DELTA SOIL NAIL WALL BY "ABAQUS"
by
Richard James Barrows
A thesis submitted in partial fulfillment of the requirements for the degree of
MASTER OF SCIENCE in
CIVIL ENGINEERING
Portland State University 1994
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THESIS APPROVAL
The abstract and thesis of Richard James Barrows for the Master of Science in Civil Engineering were presented November 4, 1994, and accepted by the thesis committee and the department.
COMMITTEE APPROVALS: Trevor D. Smith, Chair
Matthew Mabey
Scott Burns Graduate Office Representative
DEPARTMENT APPROVAL: Franz Rad
************************************************************
ACCEPTED FOR PORTLAND STATE UNIVERSITY BY THE LIBRARY
by on ~~~~~~~~~~~~~
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TABLE OF CONTENTS
LIST OF TABLE5 .. · · v
FIGURES vi
APPENDICES viii
INTRODUCTION 1
SWIFT BOULEVARD DELTA PARK INTERCHANGE SOIL NAIL WALL . 4 Project Scope . . . . . . . . . . . . . . . . . . 4 Construction . . . . . . . . . . . . . . . . . . . 6 Construction Problem Areas . . . . . . . . . . . . 7
INSTRUMENTATION .
SOIL TESTING Laboratory Soils Testing At Swift Delta Insitu Testing At Swift Delta . . . .
12
21 21 24
TWO DIMENSIONAL FINITE ELEMENT MODELING . . . . . . . . 29 ABAQUS . . . . . . . . . . . . . . . . . . . . . . . 2 9 PATRAN . . . . . . . . . . . . . . . . . . . . . . 3 0 Finite Element Mesh Development . . . . . . . . . 30 1 ksf Line Load Validation . . . . . . . . . . . . 32
PLANE STRAIN MODELING . . . . . . . . . . . . Fringe Plot Scaling . . . . . . . . . Geostatic Turn On . . . . . . . . . . Incremental Modeling . . . . . . . . . .
NON LINEAR PLANE STRAIN ANALYSIS Introduction . . .
38 41 42 42
58 58
RESULTS INTERPRETATION . . . . . . . . . . . . . . . . 62 Interpretation of Instrument Section #2 Results . 62 Horizontal Soil Stresses . . . . . . . . . . . . . 62 Vertical Soil Stresses . . . . . . . . . . . . . . - 62 Nail Stresses . . . . . . . . . . . . . . . . . . 63 Def le ct ions . . . . . . . . . . . . . . . . . . . 6 3 Section #1 Results . . . . . . . . . . . . . . . . 75 Horizontal Soil Stress . . . . . . . . . . . . . . 75 Vertical Stresses . . . . . . . . . . . . . . . . 76 Nail Stresses . . . . . . . . . . . . . . . . . . 76 Pile stresses . . . . . . . . . . . . . . . . . . 78 Deflections . . . . . . . . . . . . . . . . . . . 78
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COMPARISON BETWEEN MEASUREMENTS . .
FEM RESULTS
Deflections . . . . . Measured Nail Stresses . .
CONCLUSIONS AND FURTHER STUDY .
APPENDICES . . . . . . . .
AND INSTRUMENT
iv
80 80 82
128
131
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LIST OF TABLES
TABLE I: Construction Equipment . . . . . . . . . . . . 8 TABLE II: Triaxial Test Results . . . . . . . . . . . . 22 TABLE III: Triaxial Test Results . . . . . . . . . . . 23 TABLE IV: Summary of Pressuremeter Test Results . . . . 25 TABLE V: Model Material Properties . . . . . . . . . . 60
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LIST of FIGURES FIGURE 1: Location and Wall Plan . . . . . . . . . . . 10 FIGURE 2: Developed Elevation View. . . . . . . . . 11 FIGURE 3: Instrument Section #1 Cross Section . . . . . 14 FIGURE 4: Instrument Section #2 Cross Section . . . . . 15 FIGURE 5: Instrument Section #1 Nail Load Plots . . . . 16 FIGURE 6: Instrument Section #2 Nail Load Plots . . . . 17 FIGURE 7: Pile Cap Extensometer Plot . . . . . . . . . 18 FIGURE 8: SD 129 Slope Inclinometer Plot . . . . . . . 19 FIGURE 9: SD 130 Slope Inclinometer Plot . . . . . . . 20 FIGURE 10: EX Probe Pressuremeter Test Results . . . . 26 FIGURE 11: BX Probe Pressuremeter Test Results . . . . 27 FIGURE 12: Pressuremeter Test Results Summary . . . . . 28 FIGURE 13: 1 ksf Line Load Vertical Stress . . . . . . 34 FIGURE 14: Finite Element Mesh Instrument Section #1 . 35 FIGURE 15: Finite Element Mesh Instrument Section #2 . 36 FIGURE 16: 1 ksf Line Load Horizontal stress . . . . . 37 FIGURE 17: LINlN Geostatic Turn On Model Step 2 Horiz.
Stress . . . . . . . . . . . . . . . . . . . . 4 4 FIGURE 18: LINlN Model Step 3 . . . . . . . . . . . . . 45 FIGURE 19: LINlN Model Step 4 . . . . . . . . . . . . . 46 FIGURE 20: LINlN Model Step 5 . . . . . . . . . . . . . 47 FIGURE 21: LINlN Model Step 6 . . . . . . . . . . . . . 48 FIGURE 22: LINlN Model Step 8 . . . . . . . . . . . . . 49 FIGURE 23: LINlN Model Step 9 . . . . . . . . . . . . . 50 FIGURE 24: LINlN Model Step 3 . . . . . . . . . . . . . 51 FIGURE 25: LINlN Model Step 4 . . . . . . . . . . . . . 52 FIGURE 26: LINlN Model Step 5 Major Stress . . . . . . 53 FIGURE 27: Model Step 6 Major Stress . . . . . . . . . 54 FIGURE 28: LINlN Model Step 7 Major Stress . . . . . . 55 FIGURE 29: NOLINlN Step 8 Major Stress . . . . . . . . 56 FIGURE 30: LINlN Model Step 9 Major Stress . . . . . . 57 FIGURE 31: NOLIN2N Model Step 3 Horiz Stress . . . . . 64 FIGURE 32: Model NOLIN2N Static Step 5 Horiz. Stress . 65 FIGURE 33: Model NOLIN2N Static Step 8 Horiz. Stress . 66 FIGURE 34: Model LIN2N Static Step 3 Vert. Stress . . . 67 FIGURE 35: Model NOLIN2N Static Step 5 Vert. Stress . . 68 FIGURE 36: Model NOLIN2N Static Step 8 Vert. Stress . . 69 FIGURE 37: Model NOLIN2N Static Step 3 Major Stress . . 70 FIGURE 38: Model NOLIN2N Static Step 5 Major Stress . . 71 FIGURE 39: Model NOLIN2N Static Step 8 Major Stress . . 72 FIGURE 40: Model NOLIN2N Static Step 8 Horiz. Strain . 73 FIGURE 41: Model NOLIN2N Static Step 8 Vert. Disp. . . 74 FIGURE 42: Model NOLIN2N static Step 8 Horiz. Disp. . . 84 FIGURE 43: Model NOLINlN Static Step 3 Horiz. Stress . 85 FIGURE 44: Model NOLINlP Static Step 4 Horiz. Stress . 86 FIGURE 45: Model NOLINlN Static Step 5 Horiz. Stress . 87 FIGURE 46: Model NOLINlP Static Step 6 Horiz. Stress . 88 FIGURE 47: Model NOLINlP Static Step 9 Horiz. Stress . 89 FIGURE 48: NOLINlN Model Static Step 8 Horiz. Stress . 90 FIGURE 49: Model NOLINlP Static Step 8 Vert. Stress . . 91
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FIGURE 50: Model NOLINlP Static Step 5 Vert. Stress . . 92 FIGURE 51: Model NOLINlP Static Step 6 Vert. Stress . . 93 FIGURE 52: Model NOLINlP Static Step 7 Vert. Stress . . 94 FIGURE 53: Model NOLINlP Static Step 9 Vert. Stress . . 95 FIGURE 54: Model NONLINlN Static Step 3 Vert. Stress . 96 FIGURE 55: Model NONLINlN Static Step 5 Vert. Stress . 97 FIGURE 56: NONLINlN Model Step 8 Vert Stress . . . . . 98 FIGURE 57: Model NONLINlN Static Step 3 Major Stress . 99 FIGURE 58: Model NONLINlP Static Step 4 Major Stress 100 FIGURE 59: Model NONLINlP Static Step 7 Major Stress 101 FIGURE 60: Model NONLINlN Static Step 6 Major Stress 102 FIGURE 61: Model NONLINlP Static Step 9 Major Stress 103 FIGURE 62: Model NONLINlP Static Step 8 Major Stress 104 FIGURE 63: Model NONLINlP Static Step 3 Major Stress 105 FIGURE 64: Model NONLINlP Static Step 4 Major Stress 106 FIGURE 65: Model NONLINlP Static Step 6 Major Stress 107 FIGURE 66: Soil Excavation Lift Displacement . . . . 108 FIGURE 67: NONLINl Wall Face Deflection . . . . . . . 109 FIGURE 68: NONLINlP Wall Face Deflection . . . . . . 110 FIGURE 69: Model NONLINlP Step 8 Horiz. Disp. . . . . 111 FIGURE 70: Model NONLINlP Step 7 Horiz. Disp. . . . . 112 FIGURE 71: Instrument Section 1 Row 1 and 2 Nail Loads 113 FIGURE 72: Instrument Section 1 Row 3 and 4 Nail Loads 114 FIGURE 73: Instrument Section 1 Row 5 Nail Loads . . 115 FIGURE 74: Instrument Section 2 Row 1 And 2 Nail Loads 116 FIGURE 75: Instrument Section 2 Row 3 And 4 Nail Loads 117 FIGURE 76: Instrument Section 2 Row 5 Nail Loads . . 118 FIGURE 77: NONLINlN Nail 1 and 2 Stresses . . . . . . 119 FIGURE 78: NONLINlN Nail 3 and 4 Stresses . . . . . . 120 FIGURE 79: NONLINlN Nail 5 Stress . . . . . . . . . . 121 FIGURE 80: NONLINlP Nail 1 And 2 Stresses . . . . . . 122 FIGURE 81: NONLINlP Nail 3 And 4 Stresses . . . . . . 123 FIGURE 82: NONLINlP Nail 5 And 4 Stresses . . . . . . 124 FIGURE 83: NONLIN2N Nail 1 And 2 Stresses . . . . . . 125 FIGURE 84: NONLIN2N Nail 3 And 4 Stresses . . . . . . 126 FIGURE 85: NONLIN2N Nail 5 . . . . . . . . . . . . . 127 FIGURE 86: Measured and Predicted Wall Face Deflection 130
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APPENDICES
APPENDIX A: INSTRUMENTATION . . . . . . . . APPENDIX B: NOLINlP INPUT FILE ... APPENDIX C: LINEAR ELASTIC PATRAN PLOTS . APPENDIX D: NON-LINEAR PATRAN PLOTS ....
viii
132 134 141 145
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INTRODUCTION
Soil nailing is the term used for a t~chnique of reinforcing
the earth in-situ to provide stability for excavations and
slopes. The technique employs the introduction of reinforcing
elements into a soil mass. The elements, called nails,
develop a tensile component in the soil mass and are
fabricated of steel. An un-reinforced soil mass may not be
stable, especially if it has a free face with a steeper angle
than it's apparent cohesion and angle of repose can support.
In which case the free face is stabilized with a structural
facing element (e.g. shotcrete). The reinforcing elements
interact with the soil mass to form a gravity block which can
be used to hold back vertical faces. This process is called
mechanical stabilized earth. Soil nailing uses passive
inclusion to mechanically stabilize in-situ soils (cuts) .
There are also methods for constructing mechanically
stabilized embankments and fill walls (eg. geotextile walls).
Soil nail stress development (top down) is different than
that of reinforced fill walls (bottom up). Stresses tend to
be higher at the top of the wall and lower at the bottom.
Therefore soil nail walls deflect the most at the top of the
wall face as opposed to mechanically stabilized fill walls
which show the roost horizontal deflection at the bottom of the
wall. Soil Nailing uses a top down construction sequence and
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was first used in Versias, France to construct an 18 meter
high wall1• The first Soil Nail Wall in the U.S. was
constructed in Portland, Oregon at, the Good Samaritan I
Hospital Expansion.
Since 1972 several design methods have been used in the
United States and Europe. Most of these design methods are
based on limit equilibrium principles. The major differences
in analysis procedures being in the definition of factor of
safety, soil reinforcement interaction, and resisting forces
provided by the reinforcing nails.
The Federal Highway Administration has recognized soil
nail walls as having large potential cost savings over other
alternatives. Because of this, they are backing the
development of nail wall technology and have provided
financial support for this project.
The increasing need to provide high capacity roadways in
restricted right of ways under structures such as bridges will
require increased use of techniques such as combined nail and
piling walls. Thus, it was considered necessary to understand
the soil nail wall structure interaction in relation to the
existing pile supported abutment. This research attempts to
answer the following two issues:
1 Transportation Research Board, Report 290, New York, NY, 1980, page 66
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1. Is there potential for the introduction of new bending
stress to the existing piling?
2. Is the soil nail wall system influenced by the presence
of the piling?
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SWIFT BOULEVARD DELTA PARK INTERCHANGE
SOIL NAIL WALL
Project Scope
4
The Swift Boulevard Delta Park Interchange is located in
Portland, Oregon approximately 1 mile south of the Oregon
Washington border. The interchange allows access from both
north and south bound lanes of I-5, Swift Boulevard, and the
Delta Park shopping area. The Swift Boulevard Delta Park
Interchange is owned by the Oregon Department of
Transportation. The Oregon Department of Transportation was
responsible for reconstruction design, as well as construction
contract administration and construction inspection. Partial
funding was received, for the junction reconstruction, from
the Federal Highway Administration (FHWA). As part of the
interchange reconstruction, highway engineers were faced with
widening swift Boulevard from two lanes to four under
extremely limited geometric and traffic constraints ( Figure
1) . These are summarized:
Geometric: The proposed widening was located under the
South end of the Oregon Slough bridge. The widening was
bound by the Oregon Slough, north of Swift Boulevard, and
the Oregon slough bridge abutment, South of Swift
Boulevard. The existing bridge abutment was a pile
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supported spill through type with a 2H:1V end slope.
Traffic ClQsure of I-5 was not allowed. Swift Boulevard
traffic volumes are extremely high and only temporary
non-peak period lane closures were allowed.
Clearance Highway engineers decided that to accommodate
the proposed widening, the existing abutment slope would
be removed and that a retaining wall would be needed in
it's place. A cast in place retaining wall was
considered; but was not cost effective due to the
anticipated cost of an extensive temporary shoring
system. A tied-back soldier pile wall was also
considered; but would require installing the soldier pile
through the bridge deck. Thus interrupting I-5 traffic
flow and extra cost for repair to the bridge. Soil
nailing was considered feasible because it's top down
construction method does not require temporary shoring.
In addition soil nailing can be performed with relatively
small equipment that would be clear of traffic and could
also operate in tight spaces.
The permanent wall was next designed by the Oregon
Department of Transportation Bridge Section using the Shen
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analysis method2 • An approximately 250 foot long structure
with a maximum height of 19 feet was proposed. Figure 2 shows
the developed elevation view for the wall.
Construction
The prime construction contractor was Kewitt - Marmjaeo. The
subcontractors that worked on the wall were Schnabel
Foundations (Nail Wall Construction), L.R. Squire and
Associates (Instrumentation Installation), and Johnson Western
Gunnite (Nail Wall Structural Shotcrete). Approximately 166
feet of the wall required removal of the abutment end slope
and nailing between the existing 14 inch diameter pipe piling,
on approximately 4.5 foot centers. It required 275 permanent
nails. The nails consisted of #8 (1.0 inch diameter) and #9
( 1.125 inch diameter) epoxy coated grade 60 Dywidag Bars.
There were 28 sacrificial nails installed to prove that the
design anchor capacity could be developed. The structural
shotcrete had a 1.5 to 3.0 inch slump and an air entrainment
of approximately 7.5 % by volume. The nail grout consisted of
Type I/II Portland Cement, with a water cement ratio of~ 0.5.
The basic construction sequence used on this project is
as follows:
2 Bang, S. ; Shen, C. K. ; Investigation of Soil Nailing Research Record 1369, 1990.
Kim, J.; Systems.
Kroetch, P. Transportation
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STEP
1. Cut
2. Reinforcement
7
PROCESS
- Excavate to the back of shotcrete wall
face.
- Place reinforcing steel (W20xW20 mesh)
(construction sequence continued)
STEP
3. Guide Wire
4. Shotcrete
5. Drill
PROCESS
- Place guide wires to control the
shotcrete lift thickness.
- Apply shotcrete pneumatically.
- Drill nail holes.
6. Nail Installation -Insert #8 and #9 nails (Dwyidag bars) in
dry nail hole.
7. Grout Pressure grout nails with a minimum 150
psi pressure.
8. Repeat - Start the next wall lift.
In general the construction
compact. Table I shows
equipment used
the equipment
construction sequence above, and it's purpose.
Construction Problem Areas
was small and
used, in the
The temporary cut face suffered sloughing problems during the
project. Sloughing was attributed to loose material at the
face and accidental over excavation during the cut sequence.
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I TABLE I
I Construction Equipment
Construction Process Equipment Model/Type Purpose
Phase Time
Hrs/Lift
1-Cut .75 Dozer Catapiller Rough cut
D6 wall
excavation.
1-Cut .5 Loader Rubber Removal of
Tired spoilings
from wall
cut.
1-Cut .75 Dozer John Deer Close up wall
450 excavation.
1-Cut . 5 Backhoe Case 580 Close up wall
excavation.
2-Shotcrete 2.0 Shotcrete Swing tube Apply struct.
pump. type. shotcrete.
3-Nail 12.0 Drill Krupp Drilled nail
Installation DHR-580A holes.
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I TABLE I
I Construction Equipment r
Construction Process Equipment Moqel/Type Purpose
Phase Time
Hrs/Lift
3-Nail 8.0 Grout Pump Positive Press. grout
Installation Disp. Type nails.
The sloughing was severe enough at times to influence the
instrument readings, possibly giving misleading information
relative to the specified wall construction procedure.
The project created a unique problem in that the stress
states of the existing bridge foundation would be disturbed.
Past experience has shown that soil nailed structures deflect
horizontally about .1 - .4 percent relative to wall height3 •
At swift Delta, predicted maximum horizontal deflection would
then be approximately .75 - 1.26 inches. Since the wall face
would be directly in front of the existing bridge piling, it
is assumed that the piling also would deflect laterally and
therefore a new bending stress would be induced.
3 French Soil Nail Manual
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~ 1
VICINI TY MAP NO SCAL(
").,,,, _4; =c-=-- N
Le1~,,., d
~<::C4 <v~.,
~ /est ?d (rP)
·~ 23 or-1~3 (TB)
'(.,.,
/ ,c
·-r-i____ ~ -
I
a:,_~ ~) ..;.;-0 '> 0 -S>,
~ .o't·o1 -.~r .ov.;>·· ,,J
-...... Section Sl
PLAN Scale: r • -:o·
after ODOT ref 1.2
FIGURE 1: Location and Wall Plan
10
¥
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f · •' r - ··•
Instrument Section #2
Extensometer Locat.:onl·· Pile Cap l' •... _._· · . -- ·_ Sl-130
~--=-~=~-~~ - ~--_..}. --- . - .. ___::i -- . 1--r-..
,, .. .. : '. :: :; ;: L; 'I II •I 11 I• II It 'I
~ ;..: ;.: ~ :.; ~ ~ ~I ~\/~ I•
Existing Pipe Pile Instrument Section # 1
FIGURE 2: .Developed ~levation Vie~
__ .,._
r-i r-i
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INSTRUMENTATION
The wall was fully instrumented with two separate sections
located at UV line station 130+59 (instrument section #1) and
UV line station 131+05 (instrument section #2).
Figure 4 show typical cross sections
Figure 3 and
for the two
instrumentation sections. The wall was instrumented to
monitor nail stress distribution, pile cap deflection, wall
deflection, pile bending strain, and wall earth pressure. The
instrumentation consisted of vibrating wire strain gages,
slope inclinometers, load cells, earth pressure cells, optical
survey, and a single point extensometer. Table A-1 of
Appendix A lists the instruments employed as well as the
quantity, manufacturer, and accuracy. Vibrating wire strain
gage locations were equally spaced down the dywidag
bars(nails). Each location contained a gage on the top and
bottom of the bar. Electronic load cells were located at the
nail heads on rows one , three, and five at each instrument
section and were cast into the final shotcrete face. The
inclinometers were installed at UV line Station 130+62 (SI-
130) and UV Station 131+25 (SI-129) approximately 3.5 feet
behind the wall face. During construction instrument readings
were taken after each wall lift was completed. Figures 5
through 9 are typical plots from the reduced instrumentation
data with the reading date given on each figure. Post
construction instrument readings were taken on monthly
intervals. The full data is not presented in this report but
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13
is available in the Swift Delta Interchange Soil Nail Wall
Instrumentation Data report, available from FHWA, Region 10.
The vibrat~ng wire strain gages were placed along the
nails to measure both axial and bending strains. Load cells
were placed at the nail heads to measure the nail load
developed at the face. The single point extensometer was
installed behind the pile cap to measure outward deflection of
the pile cap. Four strain gages were also placed on two of
the bridge piling at depths of approximately 5 and 12 feet.
Earth pressure cells were placed behind the wall facing to
measure the earth pressure behind the wall. Optical survey
points were established along the wall face to measure
horizontal deflection. Finally slope inclinometers were
placed behind the wall as an additional means to monitor
horizontal wall deflection. Instrumentation results for the
earth pressure cells, pile strain gages and optical survey
were found to be inconsistent and thought unreliable. Because
of this they were not referenced for this report.
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IJOmm dla. concreld grout~ soil nail No. 9 f29mml £p0q ccat~ ~
q:J strain govge
Dywldo<J l>ar
E (\,
ti
E
.
Original
Bottom strain gc~
SECTION A-A No Scale
f Pl~r IO -J
:i ,,
'Of /
E ...,
c:)
E 0\,
E 0\
ci
eOI E O"I 0
E O"I
0
E 0\
0
~
£.dstlng .JS61Dtf1 $lf/fJI pl~ pl~
INSTRUMENTATION SECT ION
<Sta. "'UV- 130 • 58..9SJ
e ""I ..... ....:
}i ~~ ~ ..._
;~ ..... I()
......: .....:
Nolt11
·· [:::> Loo<J aJll
FIGURE 3: Instrument Section #1 Cross Section
14
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.. @T°" strain <PU9"J IJOmm dlo. c011Crt1f'1 - •
grovtod .soil nail ·"-... ·. .• •. · .-No. 9 l29mmJ Epoxy ccot'1d • : • ~ ... ~ · Dywldcg bar
\_ Bottom strain <Put;;e
E
"' ci
E '£>
./
SECTION A-A No Scole
c5
Original G~~ i:t 5-0ll-Nollod Wot! ./ I~
E ......
c5
E
°' cl
"'' ~ c5
~
e
E ...., ...:
2
INSTRUMENTATION SECTION 2
tSta. •I.JV" /JI • <H.811
NoftJ1
[::::> Load cell
FIGuRE- 4: Instrument Section #2 Cross Section
15
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I . t x
I -I "' - .!J 0 cO <0-
0
t t -N ";-' O> -cO W'
<!> 0
t t l'V
I
"' - I
O> "' cD I
tO 0
t r w
I I - "' O> I
cO tO
....
91
z ~ r Ct> ::J co -';;j"
"T1 .... 0 3 ~ ~ "T1 Q) n Ct>
:::;; Ct> Ct)
e
0
0
CJ'1
N 0
"' CJ'1
0 .;:.
Axial Nail Load (kips)
O') co 0 N ~
--t Cl)
:J ~. Ci)'"
z ~ . r 0 Q)
a. (/)
a c ::::? • :J cc CJ 0 :J en ....+ ..., c (") ....+ c;· :J
en C'O (") ....+ 6' :J -Jo
JJ 0
~ -Jo
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t-.rj H Gl q ~ txj
°' .. H ::s en rt t;
~ c;; a.
CD ~ ::s -rt "'O ro
(/) 0 -' CD ·n; 0
rt z ~- n; 0 ·x ::s
< ~ (\.)
z Ill ~-,._,
t"i 0 Ill ~
"'d ,._, 0 rt en
14
12
10
8
6
4
2
0
0
Tensile Nail Loads During Construction, Section 2, Row 1
5 10 15
Nail Length From Wall Face (feet)
--0-- 12-10-90 -0-- 12-13-90 ---- 12-18-90 •
20
1-16-91 -::!(- 3-16-91
25
1--' '-l
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c;; G> ~ 0
:§ c 0
"+:l 0
0.50
0.40 +
I 0.30
~ 0.20 -<I> 0
0.10
0.00
0 Dec. 1990
c 0
'+J u s Cll c 0 u -0
"O c w
I
A
1.1,
6
Swift - Delta Park Interchange Single Point Extensometer @ Pile Cap
12
Time (Months)
FIGURE 7: Pile Cap Extensometer Plot
I'
18 24
I-' a:>
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Multi-Deflection Plot - 50129 . Vector Magnitude
Deflection {in)
0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9
0 I I I I I I• I I I I 1 I I I I I I I I I I I I I I I I I I I I I I I I 1 I I I I I I I I I Li I I I
~ CJ)
.E Cl) tO u .... 0
-5
-10
a. ~ -15
~ 0 a; co .i::. .... a. Q)
0
-20
-25 -
-30
Deflections During Construction (to 3-16-91)
--0-- , 2-9-90
--0-- 12-15-90
---- 1-5-91
--tr-- 1-12-91
--x-- 1-23-91
.._ 2-2-92
--+--- 3-16-91
FIGURE 8: SD 129 Slope Inclin.ometer Plot
19
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Multi-Deflection Plot - SD130 Vector Mt!gnitude
Deflection (in)
0 0.1 0.2 0.3 CA 0.5 0.6 0.7 0.8 0.9
0 1......-r• I , I I I j 1-r-·1-1-t-•-rrl" i..,....,-,-,-+-r-.-.-rf-r--,~rrf~T-r~r-rrl
r ~ ~ !!' . /'' />' /+ /
-5 -w f y{/ /+-/ /
~,I ; Li,/ ,// / ! /,., -r-
I /,-
Wt . xi + ?-' f\._ t /1 / / ~ .. x~ .. f.
~ I/ I ,
;!;f + ' i / 1 I I
-10 T ~ 1<• T I - .1JJ1! I ~ 11-11 rt t ,... I e. Xlf -'- I ~ I ~!J; -f-
.:::: r]1 , , . /
~ r l II I I 0 I r·>';tf .. ;- " ! \1 \ . n. I I ' \
0 -1 5 -+t:.:. ~ + ~ ~ i(' \ .\ \ ~ ~_J:.\ :e. + A
_g ~ I \ 1 C> ~ +
~ ~1 rh j i;1
o. ;I/ ,, I Q.) JJ. .if I
o -tlrf.Y. + ~ -20 JI. _//
.1/ // 'Ir, r«, ~t !fl
-25 f t
-30 I lDetTecti~~-~ D~ring. Construct.ion .J I (to 3-16-81) .__ ______ _
----0---- 12-2S-90
-----+--- i-s-s:
--t._'r-- 1-~-91
--x--- 1-12-9:
---·--- 1-16-91
---1-- 1-26-91
---k--- 3-1 6-9 1
FIGURE 9: SD 130 Slope Inclinometer Plot ·
20
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21
SOIL TESTING
I
The soil fill behind the wall generally consisted of clean,
uniform grained, loose dredge sand, previously borrowed from
the Columbia River. There were also zones of low plasticity
silt fill material and large pieces of wasted concrete,
asphalt and cast iron pipe.
Laboratory Soils Testing At Swift Delta
Laboratory testing was performed by the Oregon State Highway
Division (ODOT) during their investigation for the soil nail
wall. Table II and III summarizes the laboratory testing
results with the following notation:
LL - Liquid limit
IP - Plastic index
Gama dry - Dry unit weight (pcf).
Gama sat - Saturated unit weight (pcf) .
Su (torv) - Undrained shear strength from torvane (psf) .
Phi - Internal friction angle degrees.
uses - Unified soil classification system.
Table II represents the results of the only triaxial testing
performed for this project on an undisturbed sample taken from
test boring TB 115. This boring was not located in the
immediate vicinity of the wall. The extent of shear strength
testing conducted for wall design was not judged adequate for
refined FEM input.
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I TABLE II Triaxial Test Results
Hole # Depth LL PI Gama Phi dry
TB-115 16.0 38 12 90 23.5
c Su (psf) (tsf)
129.6 .37
uses
ML-CL
I
IV IV
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I Hole # Sample # Depth % Mc
TP-1 5.0
8.0
11. 0
TP-2 6.0
9.0
TB-124 N-5 10.0 33
N-6 13.5 38
N-15 38.0 32
N-16 43.0 45
TB-125 U-1 10.0
U-2 40.0
TB-127 N-2 8.0 40
U-1 8.5
N-3 13.0 30
U-2 18.0 8
N-7 33.0 36
TB-128 N-2 8.0 33
TABLE III Laboratory test results
LL Pi Gama dry Gama Sat
36 1
40 10
37 12
45
38 10 78.4 109.9
28 7 89.4 116.1
34 10 84.6 115.4
34 10 84.7 112.3
s (torv) Phi
0.6 tsf
.8
0.8-1.0
0.35
0.35
32.4
uses SM-GM
ML
SM_
SP
SP
ML
ML
ML
ML
ML
ML
CL-ML
SP
ML-CL
ML-CL
I
N w
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24
Insitu Testing At Swift Delta
To supplement t:t,le laboratory test program and form a test
basis to develop constitutive parameters, Pressuremeter
testing (PMT) was done in December 1990 and May 1991. Five
pressuremeter tests were performed behind the wall in the
vicinity of instrument section #2. A Texam pressuremeter unit
(manufactured by Rocktest Inc.) utilizing EX and BX (32mm dia.
and 62 mm dia respectively) probe sizes was used for these
tests. The primary soil parameter used in the following
report was the soil modulus E0
• From the pressuremeter
testing a modulus value ranging from 200 - 500 ksf was
estimated. It is interesting to note that French soil nail
wall preliminary designs are based on correlations to
pressuremeter test data4• The following table summarizes the
pressuremeter test results for this project, in terms of net
limit pressure, Pl*, with Po as the at rest pressure.
All holes were drilled by hand augers and each test
conducted in accordance with ASTM D4719. The results shown in
Figures 10 and 11 illustrate the high quality data which is
generally consistent with testing uniform sand at increasing
depth. Figure 12 is a summary of the limit pressure and
modulus at depth for the testing.
4 page 11, FHWA Tour for Geotechnology-Soil Nailing, June 1993
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25
Table IV
summary of Pressuremeter Test Results I
Test # Probe Depth Po Eo Pl* Eo/Pl*
(ft) (ksf) (ksf)
(ksf)
1 BX 2.5 0.1 98.3 14.9 6.6
2 EX 4.25 0.2 28.8 4.8 6.0
3 BX 6.29 0.3 56.9 7.7 7.4
4 BX 8.96 0.5 55.8 9.0 6.2
5 BX 4.38 0.2 47.3 6.3 7.5
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LL Cf) ~ <D .... :J (/) (/) <D 1.-(L
SWIFT DEL TA PMT 5/29/91 TESTS I ,3,4 and 5
O~·····~·······t························
-1 I 0 5 10 15 20 25
I I
Radial strain (%)
FIGURE 10: EX Probe Pressuremeter Test Results
:1 •I
30
N
°'
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SWIFT DELTA PMT 1/10/91.TEST 2
(l) L-
:J (/) (/) (l) '-
D...
L
., 4.25ft Deep~ · ·
51 i
4.;;~······00••••••••••• I i ,
. !
0 ., .. 0 5 10 15 20 25 30 35
Radial strain (%) ·FIGURE 11: BX Probe Pressuremeter Test Results
~ ~
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Swift Delta PMT Summary Pressuremeter Limit Pressure (ksD
, 2 3 4 ,1J1 I I ~ 1 ,5 6 7 8 I 9, 1 0 f 1 1 2 0 I i !
I :. . : : ! 1 l Increase of Eo with Depth
; -2
r················1············ ~t·················1···· ·· ·r·· · r·· · r··· ··r · ·····r···············r··· :f --0 c ::J 0 )....
tr\ I i i I : .1'. '·i. : :_' : -....• \...J ; ; ; .!/'f ' ; ··... ! : ' : ·· .....
-~
~ ! Increase of Pl* f \. f l ~ i -8 ·····················-!-·············· 1
with D~pth 1
.. • ... 1.>:· :.· .. 1
... ······U : ... . 0
-1 o ····················l·····················l·················i················ I···················, ................. \ ................ J ............ f .............. J ............... .
. I I j ~I* @ 1 ksf/ft \ j Eo @ 5 ksf/ft J J
l I , , . : : : :
12 I : I : : I : : :
- Io
1 Q 15 201• .I I 125 30 35 40 45 50 55 .. 60 Pressuremeter Modulus Eo (ksf)
FIGURE 12: Pressuremeter Test Results summary
:1
tv OJ
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29
TWO DIMENSIONAL FINITE ELEMENT MODELING
The monitored results of the project instrumentation are not
enough alone to ~nswer the questions pre~ented in Section 1.
Instrumentation data in conjunction with soil nail wall/bridge
foundation modeling was performed to provide a more thorough
analysis. Limit equilibrium based analysis can only describe
the wall soil stress state at plastic failure and has no
provision for linking the pile into the soil nail model.
Limit equilibrium modeling was not suitable for the scope of
this report. Finite element modeling was chosen as it had the
ability to model the stress state of the soil nails, wall
face, piling, and the soil during construction.
Instrumentation data was used to assist in calibration of
the soil parameters. Attempting to correctly predict the
exact soil stresses would not be practical, because of the
limitations of two dimensional modeling and the limited
information available on the soil strength parameters.
ABAQUS
All modeling was performed with the commercial finite element
code ABAQUS versions 4. 8 - 5. 2. ABAQUS is produced by
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30
Hibbitt, Karlson, and Sorenson Inc5 • It is a general purpose
finite element program widely used for geotechnical analysis.
It's capabilitiep are well documented for solving non-linear
soil deformation problems. ABAQUS was run on both SUN SPARC
one UNIX based work stations, and on the San Diego Super
Computing Center's Cray MXP computer.
PATRAN
Pre-finite and post-finite element work was done using the
UNIX based program PATRAN (produced by PDA Engineering) . The
pre-processor generated the finite element meshes used in the
modeling. The post-processor generated all stress, strain,
and deformation fringe plots. These fringe plots proved to be
a very powerful tool in analyzing the complex output from
ABAQUS. Figure 13 is an example of PATRAN postprocessing
graphics.
Finite Element Mesh Development
The soil nail wall/pile foundation system was simplified to
two dimensions. This was necessary due to the extremely large
computational effort that a full non-linear, three dimensional
model would require. Wherever the mesh geometry would allow,
5ABAQUS USER MANUAL, Volumes 1 and 2, Hibbitt, Karlson, and Sorenson, Inc. 1992
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31
4 node quadrilateral elements were used, to achieve the slope,
3 node triangular elements were also used. Past research has
indicated that tqe behavior of anchors in.sand is concentrated
in it's near vicinity. Anchor influence is considered to be
insignificant at a maximum distance of 30 diameters. The
location of the boundary of discrete semi-infinite zones was
found to be 20 diameters by Deasi et. al. 6 An 84 foot long by
35 foot high mesh boundary was used. The back of the wall
face was placed a minimum of 80 diameters from the rear
boundary (behind the nails). The nails were modeled with a
single column of elements using a hexagon shape. The
shotcrete face was modeled as two columns of elements; the
first column to simulate the shotcrete wall face being placed
in a "lift by lift" sequence; the second (outer) column to
simulate the single application of shotcrete that was applied
to the entire wall face. Bridge piling were modeled similar
to the nails, with one column of elements and a hexagon shape.
Two wall geometries were modeled, the first of which is
located under the bridge Figure 14 (instrument section #1 UV -
Station 130+59). Figure 13 also shows the intensity of the
mesh in the areas of interest such as the nails and wall face.
The second is located outside the influence of the bridge
foundation system (instrument section #2 UV - Line Station
131+05) Figure 15. Instrument section #1 consisted of
6c.s. Deast, A Muqladir, F. Sheele; Interactive Analysis of Anchored Soil Systems; ASCE Geotechnical Journal, May 5, 1986, Volume 112
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32
approximately 450 elements and instrument section #2 consisted
of approximately 435 elements. The two sections were analyzed
for comparison of the effects of the pile foundation relative
to a section that was not influenced.by the pile foundation.
Both plain strain and nonlinear analysis were performed on the
same -finite element meshes.
1 ksf Line Load Validation
The global geometry for the two finite element (FE) meshes is
very similar, with the difference being the removal of
elements near the pile cap for instrument section #1 to create
a 2H: lV slope above the wall face. This removal creates
instrument section #2. Thus instrument section #1 was
constructed first and verified by placing a 1 ksf surface line
load behind the pile cap and then analyzing it under purely
elastic conditions. Figure 13 is the horizontal stress fringe
plot and shows very reasonable results with a maximum
compressive stress of approximately 1 ksf transitioning to
lower compressive stress states below and outward from the
load initiation area. Figure 13 is a combined deformed mesh
and vertical deflection fringe plot. It can easily been seen
that the maximum vertical deflection is at the surface and is
on the order of two tenths of a foot. This deflection was
compared with a closed form approximation to the vertical line
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33
load on a finite layer7• The closed form solution predicted
approximately .16 foot deflection. This is a very good
comparison to th~ FE results. Appendix B contains additional
fringe plots of horizontal stress, vertical strain, horizontal
strain, and maximum shear stress for the 1 ksf line load
condition. The results presented show that there are no
obvious defects in the FE model and that it is ready for more
advanced FE modeling as follows.
7Poulos and Davis,Solutions for Soil and Rock Mechanics, pages 28 - 32.
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Fringe: LC=2.1-RES=4.1-P3/PA TRAN R.1-0/ ector-Y)-ABAQUS-18-Feb-94 12:55:01
Deformed_plot: LC=2 .1-RES=4.1-P3/PATRAN R.1 .2-Deformation-ABAQUS-18-Feb-94 13:3
Swift Delta 1 KSF Line Loac:Oeflection
FIGURE 13: 1 ksf Line Load Vertical Stress
0.
-.01331
-.02663
-.03994
-.05325
-.06657
-.07988
-.09319
-.1065
-.1198
-:1331
-.1464
-.1598
-.1731
-.1864
-.1997 L_J w ii::.
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SWIFT DELTA FINITE ELEMENT MESH
FIGURE 14: Finite Element Mesh Instrument Section #l
w U1
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SWIFT DEL TA SOIL NAIL WALL INSTRUMENT SECTION 2
FIGURE 15: Finite Element Mesh Instrument Section #2
w O"\
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Fringe: LC=2.1-RES=1.1-P3/PATRAN. R.1-{Tensor-XX1:ABA9US-18-Feb-9412:23:02 Swift Delta 1 KSF Lrne Load 2 -· :_ • -s .09416
.03374
-.02669
-.08711
-.1475
-.2080
-.2684
-.3288
-.3892
-.4497
-.5101
-.5705
-.6309
-.6913
FIGURE 16: 1 ksf Line Load Horizontal Stress -.7518
-.8122 w -..J
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38
PLANE STRAIN MODELING
Finite element modeling steps were first performed in
plane strain elasticity for all models. This simplified the
initial debugging process of the models. Three models were
developed, two for instrument section #1 and one for
instrument section #2. The instrument section #1 models
consisted of one with the nails active (file name = linln) and
the other with the nails and pile active (file name = linlp).
In order to model the actual construction process a dynamic
excavation process was developed. This process included
removing elements to simulate the excavation of a soil lift,
removing elements to simulate the drilling of the soil nail
hole, replacing the nail drill hole elements with steel/grout
elements to simulate the nail insertion, and adding shotcrete
elements to the exposed soil face to simulate the structural
shotcrete wall face. ABAQUS would not allow two different
material properties to be assigned to one element. This would
be needed at the nail locations to model the removal of soil
and the insertion of a grouted nail by changing the soils
material property to that of a nail section. Since this could
not be permitted, dual elements had to be developed at the
nail locations so that both soil and nail material properties
could be used there at various stages of the model execution.
Capturing the piles influence was done with model linlp.
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39
The nails and pile are connected to each other as one material
where they cross each other in the mesh. The nails are
modeled in all cases as a 6 inch tall cross section with a 1
foot width. The nail modulus was proportioned to take into
account its width and steel/grout properties. The instrument
section #2 model (file name = lin2n) contained just the nails.
The FE modeling steps are listed below for the linlnp
model and are based on the actual construction process that
was used to construct the Swift Delta Soil Nail Wall as
discussed in the construction section of this report.
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linlp (nolinlp) Instrument Section #1 Soil Nail
Modeling Steps
Step 1 - Removal of shotcrete, Nail, and pile elements.
Step 2 - Geostatic Turn On
Step 3 - Pile Installation
Step 4 - a) Excavation #1 ( 3. 5 Ft)
b) Add shotcrete to face.
c) Drill nail hole by removing slope elements.
d) Install Nail #1 (15 degrees 21.0 Ft)
Step 5 - a) Excavation #2 (5.5 Ft)
b) Add shotcrete to face.
c) Drill nail hole by removing slope elements.
d) Install Nail #2 (15 degrees 21.1 Ft)
Step 6 - a) Excavation #3 ( 2. 0 Ft) .
b) Add shotcrete to face.
c) Drill nail hole by removing slope elements.
d) Install Nail #3 (15 deg. 22.3 Ft).
Step 7 - a) Excavation #4 (3.0 Ft)
b) Add shotcrete to face.
c) Drill nail hole by removing slope elements.
d) Install Nail #4 (15 degrees 20.9 Ft)
Step 8 - a) Excavation #5 (3.0 Ft).
b) Add shotcrete to face.
40
c) Drill nail hole by removing soil elements.
d) Install Nail #5 (25 degrees 20.3 Ft)
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41
(Model Steps, continued)
9 - a) Excavation #6 (1.5 Ft)
b) Add shotcrete to excavation #6 and the
second shotcrete application to the entire
wall face.
10 - Geostatic turn on.
Fringe Plot Scaling
All of the vertical and horizontal stress fringe plots have
been scaled to show soil response. Therefore, fringe plot
ranges start at zero stress and end at a maximum compressive
stress of -3500 psf. All of the major stress fringe plots
were scaled to show nail response. These fringe plots start
at zero stress and end at 10,000 psf (tension).
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42
Geostatic Turn On
The FE modeling, begins with the activa:tion of a geostatic
stress field. This stress field sets the mesh to a gravity
stress state which increases with depth in proportion to
overburden pressure. ABAQUS requires that all non-horizontal
boundaries be fixed in the horizontal direction. This results
in a pseudo-geostatic stress field for slopes, such as the
2H:1V at swift Delta. With this, good comparison was still
obtained between ABAQUS for step 2 geostatic turn on of
horizontal and vertical stress ( Figures 17 and 18) and the
predicted stress states for instantaneously loaded linear
elastic embankments by Poulos et al 19727 •
Incremental Modeling
All three models were checked in linear elasticity through the
complete incremental modeling process. This included the
introduction of the five nails and the separate application of
a final shotcrete lift. For the sake of redundancy, linln are
the only linear elastic results presented in Figures 18
through 23, which are the horizontal stress fringe plots and
illustrate the sequential modeling steps. The plots show
reasonable results except for a small stress anomaly below
nail #5 at the wall face. It appeared to be a defect in the
7Poulos and Davis
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43
mesh but after analyzing the input data it could not be
isolated. It did not appear to interfere with the models
functioning. Apalysis of the major s:tress fringe plots,
(Figures 24 through 30), show the .behavior of the nails.
Figure 24 shows that the 1st nail installed is in an extremely
high ·state of stress (maximum 3, 300 psf) relative to the
surrounding soil. This elevated stress state is not what
would be expected from a typical nail installation, there the
nail would be at a zero state of stress until a soil lift was
excavated below the nail. The reason for the ABAQUS model
high nail initial stress state is probably do to high soil
strains developed after the soil cut lift was made. The
problem occurs when the nail elements are introduced as a
material with a much higher modulus that must undergo the same
amount of strain as the lower modulus soil did originally.
Therefore a correspondingly high state of nail stress is the
result. Figures 25 and 26 show that the second nails initial
stress of approximately maximum 3, 300 psf dissipates to
approximately 2, 000 psf with the subsequent excavation of lift
#3. This same phenomenon is repeated for nails #3 and #4, but
is not seen in nail #5 which is installed at a high stress
state and seems to remain at a high stress state. This FEM
anomaly illustrates the difficulty in modeling soil nails.
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Fringe: LC=2.1-RES=1.1-P3/PATRAN R.1-(Tensor-XX)-ABAQUS-05-Mar-94 14:20:32
SWIFT DELTA FINITE ELEMENT MESH LIN1N GEOSTATIC TURN ONMODEL STEP 2
. . . . FIGURE 17: LINlN Geostatic Turn On Model Step 2 Horiz. Stress
34.96
-197.1
-429.1
-661.1
-893.2
-1125.
-1357.
-1589.
-1821.
-2053.
-2285.
-2517.
-2749.
-2981.
-3213.
-3445. ~ ~
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Fringe: LC=3.2-RES=1.1-P3/PATRAN R.1-(Tensor-XX)-ABAQUS-05-Mar-94 14:26:22
SWIFT DELTA FINITE ELEMENT MESH 0.
LIN1N MODEL STEP 3 -233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2,100.
-2333.
-2567.
-2800.
-3033.
-3267. FIGURE 18: LINlN Model Step 3
-3500. - ~ U1
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Fringe: LC=3.3-RES=1.1-P3/PATRAN R.1-(Tensor-XX)-ABAQUS-05-Mar-94 14:57:19
SWIFT DELTA FINITE ELEMENT MESH 0.
LIN1N MODEL STEP 4 -233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
'-2100.
-2333.
-2567.
-2800.
-3033.
rrGURE 19: LINlN Model Step 4 -3267.
-3500. - ii:::.. (j\
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Fringe: LC=3.4-RES= 1.1-P3/PA TRAN R.1-(T ensor-XX)-ABAQUS-05-Mar-94 15:04:32
SWIFT DELTA FINITE ELEMENT MESH 0.
LIN1 N MODEL STEP 5 -233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
FIGURE 20: LINlN Model Step 5 -3267.
-3500. ~ -.....)
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Fringe: LC=3.5-RES=1.1-P3/PATRAN R.1-(T ensor-XX)-ABAQUS-05-Mar-94 15:24:58
SWIFT DELTA FINITE ELEMENT MESH 0.
LIN1N MODEL STEP 6 -233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
FIGURE 21: LINlN Model Step 6 -3267.
-3500. ii::. ())
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Fringe: LC=3. 7-RES=1.1-P3/PATRAN R. t-(T ensor-XX)-~BAQUS-05-Mar-94 15:49:49
SWIFT DEL TA FINITE ELEMENT MESH 0.
LIN1N MODEL STEP 8 -233.3
-466.7
- -700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
- -2333.
-2567.
-2800.
-3033.
FIGURE 22: LINlN Model Step 8 -3267.
-3500. '---I ii::. l.O
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Fringe: LC=2.8-RES=1.1-P3/PATRAN R.1-(T ensor-XX)-ABAQUS-18-Mar-94 13:32:49
SWIFT DELTA FINITE ELEMENT MESH 0.
LIN1 N MODEL STEP 9 -233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
-3267. FIGURE 23: LINlN Model Step 9
-3500. U1 0
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Fringe: LC=3.2-RES=1.1-P3/PATRAN R.1-(Major)-ABAQUS-05-Mar-94 14:41 :43
SWIFT DELTA FINITE ELEMENT MESH 10000.
LIN1N MODEL STEP 3 9333.
8667.
- 8000.
7333.
6667.
6000.
5333.
4667.
4000.
3333.
2667.
2000.
---X 1333.
FIGURE 24: LINlN Model Step 3 666.7
-.0001221 .....__. U1
1--'
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Fringe: LC=3.3-RES=1.1-P3/PATRAN R.1-(Major)-AB~QUS-05-Mar-94 14:46:44
SWIFT DELTA FINITE ELEMENT MESH 10000.
LIN1N MODEL STEP 4 9333.
8667.
8000.
7333.
6667.
6000.
5333.
4667.
4000.
3333.
2667.
2000.
---X 1333.
FIGURE 25: LINlN Model Step 4 666.7
-.0001221
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Fringe: LC=3.4-RES=1.1-P3/PATRAN R.~ -(Major)-ABAQUS-05-Mar-94 15: 13:48
SWIFT DELTA i=INITE ELEMENT MESH 10000.
LIN1N MODEL STEP 5 9333.
8667.
- 8000.
7333.
6667.
6000.
5333.
4667.
4000.
3333.
2667.
2000.
---.X 1333.
666.7 FIGURE 26: LINlN Model Step s·Major Stress
-.0001221 U1 w
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Fringe: LC=3.5-RES=1.1-P3/PATRAN. R.1-(Major)-ABAQUS-05-Mar-94 15:18:11
SWIFT DELTA FlNITE ELEMENT MESH 10000.
LIN1 N MODEL STEP 6 9333.
8667.
- 8000.
7333.
6667.
6000.
5333.
4667.
4000 .
. 3333.
2667.
2000.
---X 1333.
FIGURE 27: Model Step 6 Major Stress 666.7
-.0001221 L-J Ul .t:;..
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Fringe: LC=3.6-RES=1.1-P3/PATRAN R.1 ~(Major)-ABAQUS-05-Mar-94 15:40:43
SWIFT DELTA FINITE ELEMENT MESH 10000.
LIN1N MODEL STEP 7 9333.
8667.
8000.
7333.
6667.
6000.
5333.
4667.
4000.
3333.
2667.
2000. ___ x 1333.
FIGURE·2a: LINlN Model ·step 7 Major Stress 666.7
-.0001221 U1 U1
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Fringe: LC=3.7-RES=1.1-P3/PATRAN R.1~(f ensor-XX)-J\BAQUS-26-Mar-94 14:33:31
SWIFT DELTA FINITE ELEMENT MODEL 10000.
NOLIN1N STEP 8 9333.
8667.
- 8000.
7333.
6667.
6000.
5333.
4667.
4000.
- 3333.
2667.
2000.
---X 1333.
FIGURE 29: NOLINlN Step 8 Major Stress 666.7
-.0001221 U1 O'I
-~ ------ ---- ----------
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Fringe: LC=2.8-RES=1.1-P3/PATRAN R.1-(Major)-ABAqUS-18-Mar-9413:14:24
SWIFT DELTA FINITE ELEMENT MESH 10000.
LIN1N MODEL STEP 9 9333.
8667.
- 8000.
7333.
6667.
6000.
5333.
4667.
4000.
3333.
2667.
2000.
---X 1333.
FIGURE 3 0: LINlN Model Step 9 Maj or Str.ess 666.7
-.0001221 U1 ......J
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58
NON LINEAR PLANE STRAIN ANALYSIS
Introduction
Most engineering construction materials, including soils,
initially respond elastically on loading. Elastic behavior
implies that when a material is loaded and then unloaded, the
deformation is fully recoverable and the materials shape is
left un-deformed. If the load exceeds the yield load then
deformation will occur. Plasticity theories model a
material's mechanical response as it undergoes nonrecoverable
deformation in a ductile fashion. Plasticity theories have
been developed mostly for metal, but they can also be applied
to soils, rock, concrete, ice, and other materials. Metals
and soils behave very differently when loaded but the
fundamental concepts of plasticity theories are sufficiently
general that models based on this concepts have been developed
and proven for a wide range of materials. Most of the
plasticity models that ABAQUS uses are based on incremental
theories, in which the strain is decomposed into an elastic
part and inelastic (plastic) part. Plasticity models that do
not use the above method are usually called "deformation"
based plasticity models, in which stress is defined from the
total mechanical strain. Incremental plasticity models are
usually formulated in terms of a yield surface, which
generalizes the concept of yield load into a test function,
which can be used to determine if a material will behave
purely elastic at a particular state of stress. A flow rule,
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59
that defines the inelastic deformation that must occur if the
material point is no longer performing purely elastically, and
some evolution laws that define the hardening, the way in
which the yield and or flow definitions change as inelastic
deformation occurs. These models also need an elasticity
definition to deal with the recoverable part of strain.
Rate independent, yield behavior does not depend on soil
pressure state. Due to the lack of sophisticated soils
testing at the Swift Delta site, a complex soil plasticity
model is not appropriate. A simple soil model using bilinear
material idealization was used. The kinematic hardening model
used in ABAQUS was the Prager-Ziegler model. This model gives
good results up to about 20% strain, but does not take into
account rate effects or soil pressure state in relation to
yield behavior.
The elastic region of the soil model was defined the same
way as the purely linear finite element analysis, with an
elastic modulus and a Poisons Ratio. The plastic region is
defined by the yield stress, hardened stress, and hardened
strain8•
In the past two decades many formulations of nonlinear
soil behavior have been published. The most successful being
the hyperbolic soil model proposed by J.M. Duncan, which has
8ABAQUS Theory Manual 1992, HKS, Rhode Island.
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60
been incorporated into numerous geotechnical problems9• There
are many short comings of the classical solution such as the
parameters descr,ibing the soil behavior. being derived from
conventional triaxial tests. The hyperbolic, stress-dependent
soil model proposed by J.M. Duncan et al utilizes a total of
nine-parameters to describe stress-strain characteristics of
the soil.
I
TABLE V
I Model Material Properties
Modulus Poisons Unit
(ksf) Ratio Weight
(lbs)
Soil 250 .25 105
Layer #1
Soil 350 .25 105
Layer #2
Soil 500 .25 105
Layer #3
Nail 8.352E5 . 3
9Duncan, J.M.; Byrne, P.; Wong KL.S.; Mabry, P. Strength, Stress-Strain and Bulk Modulous Parameters For Finite Element Analyses of Stresses and Movements in Soil Masses. Geotechnical Engineering. 1980. Department of Civil Engineering, University of California, Berkeley.
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61
TABLE V
Model Material Properties
'
Modulus Poisons Unit
(ksf) Ratio Weight
(lbs)
2.16E5 .17 145
Shotcrete
Concrete 6.0E5 .2 155
Pile 2.65E4 • 5 200
The non-linear ABAQUS models were developed by modifying the
linear models discussed previously and incorporating the
material properties shown in table 4. The modification
consisted of replacing the single layer linear elastic soil.
properties with a three layer elasto-plastic system. The non
linear file names are as follows:
nolinln - Instrument section #1 nails in, pile out.
nolinlp - Instrument section #1 nails in, pile in.
nolin2n - Instrument section #2 nail in, pile out.
An example input file nolinlp is located in appendix D.
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62
RESULTS INTERPRETATION
Interpretation of Instrument Section #2 Results
The interpretation of the results consist of PATRAN fringe
plots and x-y plots generated in a spread sheet using PATRAN
output data results. Instrument section #2 has the least
complicated model and the least number of variables. Because
of this detailed discussion of Instrument Section #2 results
are presented first:
Horizontal Soil Stresses
Horizontal stress fringe plots for models 3, 5, and 8 are
shown in Figures 31, 32, and 33 respectively. In comparison
to the elastic results, there is only a slight difference in
horizontal stresses. The soil stresses within the limits of
the nails are somewhat discontinuous.
Vertical Soil Stresses
Vertical stress plots for model steps 3, 5, and 8 are shown in
Figures 34, 35, and 36 respectively. As with the horizontal
stresses, the soil stress within the limits of the nails are
somewhat broken up. The vertical stresses behind the nails
however, are not discontinuous and are at the same approximate
stress as before the nails were introduced. There is
considerable stress change in front of the wall facing. As
Figure 36 shows for step 8, the compressive stress is higher
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63
near the wall face, rapidly dissipating to zero vertical
stress, as would be required for the stress level, at the
ground surface in front of the wall.
Nail Stresses
Major stress plots for model steps 3, 5, and 8 are presented
in Figures 37, 38, and 39 respectively. These plots show the
nails being introduced at what appears to be an elevated state
of stress. This must be due to a modulus incompatibility that
has previously been discussed under plain strain modeling. In
Figure 39 model step 8, the nail stress conforms reasonably
well to what would be anticipated, which is to have the
highest nail forces at the top of the wall incremental
decreasing to the bottom of the wall. This is with the
exception of the newly introduced nail 5. Since tension in a
row of nails starts only when the lower levels are being
excavated.
Deflections
The soil deflection in front of the wall facing is shown in
model step 8 (Figures 41 and 42 ). The plots show that the
soil in front of the wall face along the lift excavation
boundary heaves up slightly. The heave is on the order of .05
feet for all three lifts plotted. This heave does correlate
with the vertical stress changes across the excavation lift
boundary discussed above.
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. Horiz Stress Fnnge: LC=2.12-RES=1.1-P3/PATRAN R1-(Tensor-XX)-ABAQUS-31-Aug-94 13:17:55 (psf)
0.
SWIFT DELTA SOIL NAIL WALL FEM RESULTS -233.3
MODEL NOLIN2N STATIC STEP 3 -466.7
- -700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100 .
. -2333.
-2567.
-2800.
-3033.
-3267.
nolin2n1 .fil FIGURE 31: NOLIN2N Model Step 3 Horiz Stress -3500.
O"I ii:::.
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Fringe: LC=2.14-RES=1.1-P3/PATRAN R.1-(Tensor-XX)-ABAQUS-31-Aug-9413:36:13 Horiz Stress (psf)
SWIFT DEL TA SOIL NAIL WALL FEM RESULTS 0.
-233.3
MODEL NOLIN2N STATIC STEP 5 -466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
FIGURE 32: Model NOLIN2N Static Step 5 Horiz. Stress -3267.
-3500. O'\ U1
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Fringe: LC=2.17-RES=1. l-P31PATRAN R. l-(Tensor-XX)-ABAQUS-23-Jul-94 16:30:49 HORIZ STRESS
SWIFT DELTA SOIL NAIL WALL FEM RESULTS 9221.
8384.
MODEL NOLIN2N STATIC STEP 8 7547.
6710.
5873.
5036.
4199.
3362_
2525.
1688.
850.5
13.44
-823.6 ---.X
-1661.
-2498. nolin2n 1.fil
FIGURE 33: Model NOLIN2N Static Step 8 Horiz. Stress -3335.
O'\ O'\
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. . . VERT STRESS Fnnge: LC=3.
2·RES=
1·1-PSWfFflfELtA>-so1r-NJ\tL WALL FEM REsuL Ts
0.
MODEL LIN2N STATIC STEP 3 -233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
-3267. lin2n1 .fil
FIGURE 34: Model LIN2N Static Step 3 Vert. Stress -3500. ......__. O'\ -....J
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Fringe: LC=2.14-AES=1.1-P3/PATRAN R .. 1-(Tensor-YY)-ABAQUS-31-Aug-94 13:41 :12 Vert Stress (psf)
SWIFT DEL TA SOIL NAIL WALL FEM RESULTS 0.
-233.3
MODEL NOLIN2N STATIC STEP 5 -466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
FIGURE 35: Model NOLIN2N Static Step 5 Vert. Stress -3267.
-3500. 0\ (X)
![Page 81: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/81.jpg)
. . . : VERT STRESS Fnnge: Lc=3.
7-RES=
1·1-PSW1Ff·1DELfA-SQ1L-NJ\1fL WALL FEM RES UL TS 0-
MODEL UN2N STATIC STEP 8 -233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
-3267.
lin2n1 .fil FIGURE 36: Model NOLIN2N Static Step 8 .Vert. Stress -3500.
°" \.0
![Page 82: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/82.jpg)
. . Major Stress Fnnge: LC=2.12-RES=1.1-P3/PATRAN R.1-{MaJor)-ABAQUS-31-Aug-94 13:32:27 (psf)
10000.
SWIFT DELTA SOIL NAIL WALL FEM RESULTS 9333.
MODEL NOLIN2N STATIC STEP 3 8667.
-8000.
7333.
6667.
6000.
5333.
4667.
4000.
-3333.
2667.
2000.
1333.
666.7
FIGURE 37: Model NOLIN2N Static Step 3 Major Stress -.0001221
-....]
0
![Page 83: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/83.jpg)
Major Stress (psf) 10000.
Fringe: LC=2.14-RES=1.1-P3/PATRAN R.1-(Major)-AB~QUS-31-Aug-94 13:45:03
SWIFT DELTA SOIL NAIL WALL FEM RESULTS 9333.
MODEL NOLIN2N STATIC STEP 5 8667.
8000.
7333.
6667.
6000.
5333.
4667.
4000.
3333.
2667.
2000.
1333.
666.7
-.0001221 --...J I-' FIGURE 38: Model NOLIN2N Static Step 5 Major Stress
![Page 84: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/84.jpg)
Fringe: LC=3. 7-RES=1.1-P3/PATRAN R.1-{Major)-ABAQUS-12-0ct-94 18:33:29
SWIFT DELTA SOIL NAIL WALL FEM RESULTS MODEL NOLIN1N STATIC STEP 8
nolin1 n2.fil FIGURE 39: Model NOLIN2N Static Step 8 Major Stress
Major Stress (psf) 1 oooo.
9333.
8667.
8000.
7333.
6667.
6000.
5333.
4667.
4000.
3333.
2667.
2000.
1333.
666.7
-.0001221 .....J N
![Page 85: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/85.jpg)
Fringe: LC=2.17-AES=2.1-P3/PA TRAN R.1 ':'(T ensor-XX)-ABAQUS-23-Jul-94 16:54:29 HORIZ STRAIN
.001308
SWIFT DEL TA SOIL NAIL WALL FEM RESULTS .001061
MODEL NOLIN2N STATIC STEP 8 .0008126
.0005647
.0003168
.00006884
-.0001791
-.0004270
-.0006749
-.0009229
-.001171
-.001419
-.001667
-.001915
-.002163
nol in2n 1 . fil -.002410
FIGURE 40: Model NOLIN2N Static Step 8 Horiz. Strain .....]
w
![Page 86: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/86.jpg)
Fringe: LC=2.17-RES=4.1-P3/PATRAN R.1-(Vector-Y)-ABAOUS-23-Jul-94 17:06:55 VERT DISP
.05890
SWIFT DELTA SOIL NAIL WALL FEM RESULTS .05442
MODEL NOLIN2N STATIC STEP 8 .04994
.04547
.04099
.03651
.03203
.02756
.02308
.01860
.01412
.009645
.005167
.0006895
-.003788
nolin2n1 .fit
FIGURE 41: Model NOLIN2N Static Step 8 Vert. Disp. -.008266 - '1
~
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75
Section #1 Results
This report attempts the difficult task of solving a three
dimensional problem in two dimensions. Two separate models
were developed one with piles and nails present (nolinlp) and
the other with just the nails present (nolinln). The bridge
pile was inserted into the nolinlp model immediately after the
geostatic turn on was completed. This put the pile in the
model in a un-stressed state and the piles own self weight
stresses are not accounted for. Because of this it is
important to realize when analyzing the fringe plots for the
nolinlp and nolinln models that the nolinlp model has an
additional step and the same two model steps will not
correspond with the same excavation lifts. The following
sections presents the data for the two models simultaneously
and discusses the results in detail:
Horizontal Soil Stress
The horizontal stress fields for the two instrument section #1
models appear to be identical. Figures 43 through 48 present
the patran horizontal stress fringe plot results for nolinln
and nolinlp model steps 3, 5, and 8. The stress plots show a
very reasonable geostatic stress field at locations away from
the nail inclusions and clearly show the presence of the nails
as tensile elements.
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76
Vertical Stresses
The nolinlp fringe plot (Figure 49) clearly shows that the
piling was introduced at a zero stress state. In addition
there is some vertical stress imbalance in the pile at the
elevation of the bottom of the excavation lift. This vertical
stress imbalance is a sign that bending stresses are being
generated as a result of the excavation. Figures 50 and 51
show that new pile stresses are not introduced during
excavation lifts two and three. After excavation lift four
( Figure 52) some minor stress changes in the pile can be seen
above nail three. Again after excavation lift five, changes
in pile vertical stress can be seen ( Figure 53). At the
location were nail three intersects the pile continued minor
bending stresses have been developed. For reference nolinln
fringe plots are shown in Figure 3, 5, and 8 (Figures 54
through 56). These plots show vertical stress fields that are
consistent with the nolin2n plots and appear reasonable.
Nail Stresses
As discussed previously the nails in the first excavation lift
of nolinln and nolinlp appear to be introduced at a stress
level higher than the actual (Figures 57 and 58 respectively).
The major stress fringe plot for step 3 of the nolinln model
(Figure 57) also shows much higher tensile stresses in the
wall face (maximum 5,333 psf) than the corresponding maximum
tensile stress of 1,333 psf for the nolinlp model (Figure 58).
![Page 89: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/89.jpg)
77
It is important to note that the peak stresses for the nolinln
model are present at the back of the shotcrete wall face were
as the peak stresses for the nolinlp model are directly behind
the piling. This is because the nail and the pile are tied
together in the nolinlp model. Although this is not
geometrically correct it could be an approach to modeling
arching effects between the existing piling, nails, and
shotcrete face. Excavation step four shows a considerable
reduction in nail stress for nails three through four in the
nolinlp model (Figure 59) as compared with the nolinln model
(Figure 60). Closer inspection of figures 59 and 60 reveal
that there maybe significant pile nail interaction. This is
based on the fact that the nolinlp models stress is
distributed down a much shorter length of the nail than the
nolinln model. Logically if the pile had no nail interaction
effect in the nolinlp model than the nail stresses would be
the same as the nolinln model and shifted to the back of the
nail a distance equal to the pile diameter. This phenomenon
is also apparent in the last excavation lift ( Figures 61 and
62) but not as pronounced as in the previous excavation lift.
The effect maybe some what masked in the last excavation lift,
because a large overall stress redistribution takes place in
the existing nails due to the large lift height and the
steeper angle of the last nail.
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78
Pile Stresses
Most fringe plots were scaled in major stress from O to 1500
psf (tension) , for clarity other ranges were also used.
Figure 63 illustrates the true zero stress state that the pile
was installed under. After the first excavation lift ( Figure
64) shows the pile under going a stress change from zero
stress to one that is tensile. This appears to be a result of
the excavation unloading. The stress change is not
completely uniform and it is certain that some minor bending
stresses are introduced. Figure 65 further confirms that
tensile major stresses are induced in the pile as the
excavation sequence advances. Unfortunately it is very
difficult to determine true bending stresses. With this model
it is only safe to say that some bending stresses are being
developed.
Deflections
The same heaving of the excavation lift base has been
identified for both the nolinln and the nolinlp models as was
seen in the nolin2n model. The horizontal and vertical node
deflections for excavation lift 6 is identical for all three
models. An x-y plot of those displacements is presented in
Figure 66. This is reasonable since for the most part the
three models have identical conditions in front of the wall
face.
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79
Again the deflections correspond well with the vertical stress
fields in front of the wall as can be seen in Figure 56.
Figure 67 and 68 are x-y plots of the shotcrete wall
facing deflection profiles for the nolinln and nolinlp models
respectively. Both models show reasonable deflection of the
wall face with the maximum being at the top. The wall face
deflection are in proportion to the size of the excavation
lifts, which can be seen between excavation lifts one and two.
There is not a major contrast between the deflections for the
nolinln and nolinlp model and interestingly the nolinlp model
shows slightly more deflection (.033 ft) than the nolinln
model (.031 ft).
Figure 69 is a horizontal displacement fringe plot for
the nolinlp model after the insertion of the fifth nail (model
step 8). This plot clearly shows that the pile deflection is
in direct proportion to wall face deflection. Therefore the
pile cap translates the full .033 ft that the wall face did at
the end of excavation lift 6. This supports the fact that
some bending stresses were identified in early sections of
this report. For assistance in visualizing the pile bending
see figure 70 an exaggerated deformed mesh plot for the
nolinlp model.
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80
COMPARISON BETWEEN FEM RESULTS AND INSTRUMENT
MEASUREMENTS
The following section identifies the similarities and
discrepancies with the instrument data collected at the Swift
Delta wall.
Deflections
The field measurement data that will be used for comparison is
the single point pile cap extensometer located at Approx UV
Station 128+00 and the slope inclinometers SI 129 and SI 130
located at UV Stations 131+25 and 130+62 respectively. It is
important to note that SI 130 was a replacement inclinometer
for one that was destroyed during construction. Therefore it
does not cover full wall construction.
When interpreting soil nail wall deflection data it is
important to recall the following factors that effect wall
displacement:
Rate of construction
Height of excavation phases and spacing between nails
Extensibility of nails
Global safety factor of the wall
L/H ratio
Inclination of the nails and, in this case, their bending
stiffness
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81
Bearing capacity of the foundation soils 10
The nolin2n and nolinln wall face displacements are identical.
apparently the removal of the concrete pile cap was an even
exchange of overburden pressure for the 2H: 1 V soil slope.
This gives some validation to the nolinln model as being a
control section without the influence of the bridge pile to
the nolinlp model. Modeled wall displacements were slightly
less than those predicted by the h/1000 - 4h/1000 rule of
thumb however exceptionally good agreement was obtained
between the single point extensometer (max deflection= .32
inches from figure 7) and the ABAQUS models (max deflection=
. 4 inches from figure 6 8) . The two slope inclinometers
recorded higher deflections than those of the abaqus model and
the extensometer. SI 130 had a maximum deflection of
approximately .7 inches (Figure 9) and SI 129 had a maximum
deflection of approximately .5 inches (Figure 8). The higher
deflections can be attributed in part to excessive sloughing
of material during construction. This slough occurred in the
vicinity of both SI 130 and SI 129. Another reason for the
higher monitored deflections was the length of time it took
for construction in the area of the two slope inclinometers.
In this area it took longer than that under the bridge near
instrument section #1. This may be something to consider for
10 Recommendations Clouterre 1991 (Presses Pants et chaussees) ,p.55
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82
future FE modeling and that is to incorporate a time function.
The horizontal displacement fringe plot in figure 69
clearly shows that the nailed zone behaves as a gravity block.
This is the way soil nail walls are suspected to behave and
give strong validation to the ABAQUS modeling techniques used.
Measured Nail Stresses
The field measurement data that will be used for comparison
are the nail strain gages and load cells. Due to the modelia
soil nail with ABAQUS and the resulting high initial stress
states, direct comparison of nail stresses or loads will not
be made. Instead the nail stress distributions from the
ABAQUS models will be compared to the reduced nail loads that
were developed from the instrument data (figures 71 through
76). The measured data is not plotted with respect to lift
sequence but rather the date it was recorded on. The actual
construction lift dates are as follows: Lift 1 - Completed
12/10/90
Lift 2 - Completed 12/12/90
Lift 3 - Completed 1/8/90
Lift 4 - Completed 1/16/91
Lift 5.-- Completed 1/24/91
For ease of comparison of the model data to the
instrument data the nolinln, nolinlp, and nolin2n nail
stresses were plotted versus nail length (figures 77 through
85). In general the stress trends in the ABAQAS models
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83
nolinln, nolinlp, and nolin2n compare well with the measured
loads. In particular the instrument section one - nail one,
load distribution compares well with the nolinln and nolinlp
models. Some of the apparent random load measured in
instrument section two compares well enough to the nolin2n
model to make one reconsider it's randomness.
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Fringe: LC=2.17-RES=4.1-P3/PATRAN R.J-{Vector-X)-ABAQUS-23-Jul-94 17:02:57 HORIZDISP
.03487
SWIFT DELTA SOIL NAIL WALL FEM RESULTS .03254
MODEL NOLIN2N STATIC STEP 8 .03021
.02788
.02556
.02323
.02090
.01857
.01624
.01391
.01159
.009259
A006930
.004602
.002274
nolin2n 1.f ii FIGURE 42: Model NOLIN2N static Step 8 Horiz. Oisp~ -.00005384 (X) ~
![Page 97: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/97.jpg)
Fringe: LC=3.2-RES=1.1-P3/PATRAN R.t-(Tensor-XX)-ABAQUS-31-Aug-94 09:51 :11 .
SWIFT DEL TA SOIL NAIL FEM RESULTS
MODEL NOLIN1 N STATIC STEP 3
nolin1n3.fil FTGURE 43: Model NOLINlN Static Step 3 Horiz · Stress
Horiz Stress (psf)
0.
-233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
-3267.
-3500. ()) U1
. ,
![Page 98: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/98.jpg)
Horiz Stress (psf)
0. Fringe: LC=3.3-RES=1.1-P3/PA TRAN R.1-(T ensor-XX)-ABAQUS-13-Aug-94 12:49:31
SWIFT DELTA SOIL NAIL WALL FEM RESULTS MODEL NOLIN1P STATIC STEP 4 -233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
-3267.
-3500. 00 O'I
nolin1 p3.fil FIGURE 44: Model NOLINlP Static Step 4 Horiz. Stress
![Page 99: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/99.jpg)
Fringe: LC=3.4-RES=1.1-P3/PATRAN R.1-(T ensor-XX}-ABAQUS-31-Aug-94 11:02:18
SWIFT DELTA SOIL NAIL FEM RESULTS
MODEL NOLIN1N STATIC STEP 5
nolin 1 n3.fil FIGURE 45: Model NOLINlN Static Step 5 Horiz. Stress·
Horiz Stress (psf)
0.
-233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
-3267.
-3500. OJ .......i
![Page 100: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/100.jpg)
Fringe: LC=3.5-RES=1.1-P3/PATRAN R.1-(T ensor-XX)-ABAQUS-13-Aug-94 13:52: 16 Horiz Stress
SWIFT DELTA SOIL NAIL WALL FEM RESULTS 0.
MODEL NOLIN1P STATIC STEP 6 -233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
-3267.
-3500. (X)
nolin1p3.fil FIGURE 46: Model NOLINlP Statiq Step 6 Horiz. Stress (X)
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Fringe: LC=3.8-RES=1.1-P3/PATRAN R.1-(Tensor-XX)-['BAQUS-21-May-9412:44:04 Horiz Stre
SWIFT DELTA SOIL NAIL WALL FEM RESULTS 0.
MODEL NOLIN1P STATIC STEP 9 -233.3
-466.7
- -700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100 .
. -2333.
-2567.
-2800.
-3033.
-3267.
nolin1 p3.fil FIGURE 47: Model NOLINlP Static Step 9 Horiz. Stress -3500. 00 ~
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Fringe: LC=3. 7-RES= 1 .1-P3/PA TRAN R.1-(T ensor-XX)-ABAQUS-18-Mar-94 15 :52:25 0.
SWIFT DEL TA FINITE ELEMENT MESH -233.3
NOLIN1N MODEL STEP 8 -466.7
- -700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100 .
. -2333.
-2567.
-2800.
-3033.
FIGURE 48: NOLINlN Model Static Step_~ Horiz. Stress, -3267.
-3500. \..0 0
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Vert Stress (psf)
0. Fringe: LC=3.3-RES=1.1-P3/PATRAN R.1-(Tensor-YY)-ABAQUS-13-Aug-94 12:21:58
SWIFT DELTA SOIL NAIL WALL FEM RESULTS MODEL NOLIN1P STATIC STEP 4 -233.3
-466.7
-700.0-
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333. -
-2567.
-2800.
-3033.
-3267.
-3500. ~ ......
nolin1 p3.fil FIGURE 49: Model NOLINlP Static Step 8 Vert. Stress
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' Fringe: LC=3.4-RES=1.1-P3/PATRAN R._1-(Tensor-YY)-ABAQUS-13-Aug-9413:13:16
SWIFT DELTA SOIL NAIL WALL FEM RESULTS· Vert Stress
(psf) 0.
MODEL NOLIN1 P STATIC STEP 5 -233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100 .
. -2333.
-2567.
-2800.
-3033.
-3267.
nolin1 p3.fil FIGURE 50: Model NOLINlP Static Step 5 Vert. Stress -3500.
l.O f\..)
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Fringe: LC=3.5-RES=1.1-P3/PATRAN R1-(Tensor-YY)-ABAQUS-13-Aug-94 13:57:46 . .
SWIFT DELTA SOIL NAIL WALL FEM RESULTS Vert Stress
0.
MODEL NOLIN1P STATIC STEP 6 -233.3
-466.7
- -700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100 .
. -2333.
-2567.
-2800.
-3033.
-3267.
nolin1 p3.fil FIGURE 51: Model NOLINlP Static Step 6 Vert. Stress -3500.
\.D w
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Vert Stress (psf)
0.
Fringe: LC=3.6-RES=1.1-P3/PATRAN R 1-(T ensor-YY)-ABAQUS-03-Sep-94 14:56:44
SWIFT DELTA SOIL NAIL WALL FEM RESULTS MODEL NOLIN1P STATIC STEP 7 -233.3
-466.7
- -700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100 .
. -2333.
-2567.
-2800.
-3033.
-3267.
-3500. -~
nolin1 p3.fil FIGURE 52: Model NOLINlP Static Step 7 Vert. Stress
~
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Fringe: LC:::3.8-RES=1 .1-P3/PATRAN R.1-(f ensor-YY)-ABAQUS-21-May-94 12:54:22 Vert Stress
SWIFT DELTA SOIL NAIL WALL FEM RESULTS 0.
MODEL NOLIN1P STATIC STEP 9 -233.3
-466.7
- -700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
- -2333.
-2567.
-2800.
-3033.
-3267.
nolin1 p3.fil . FIGURE 53: Model NOLINlP Static Step 9 Vert. Stress
-3500. \,0 l1l
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Fringe: LC=3.2-RES=1.1-P3/PATRAN R.1-{Tensor-YY)-ABAQUS-31-Aug-94 09:55:34 .
SWIFT DELTA~SOIL NAIL FEM RESULTS
MODEL NOLIN1N STATIC STEP 3
nolin1 n3.fil
FIGURE 54: Model NONLINlN Static Step 3 Vert. Stress
Vert Stress (psf)
0.
-233.3
-466.7
- -700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100 .
. -2333.
-2567.
-2800.
-3033.
-3267.
-3500.
![Page 109: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/109.jpg)
Vert Stress {psf)
0.
Fringe: LC=3.4-RES=1.1-P3/PATRAN R.1-(Tensor-YY}-ABAQUS-31-Aug-94 11 :11 :44
SWIFT DELTA SOIL NAIL FEM RESULTS
MODEL NOLIN1N STATIC STEP 5 -233.3
-466.7
-700.0_
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333 ..
-2567.
-2800.
-3033.
nolin 1 n3.fil -3267.
-3500. ~
FIGURE 55: Model NONLINlN Static Step 5 Vert. Stress '-.)
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Fringe: LC=3.7-RES=1.1-P3/PATRAN R.1-(Tensor-Y'()-ABAQUS-18-Mar-9415:56:22
SWIFT DELTA FINITE ELEMENT MESH 0.
-233.3 NOLIN1 N MODEL STEP 8
-466.7
- -700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
-3267.
FIGURE 56: NONLINlN Model Step 8 Vert Stress -3500.
\!) (X)
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Fringe: LC=3.2·RES;;1.1 ·P3/PA TRAN R.1 ·(Major)-ABAQUS-31 ·Aug-94 10:01: 13 .
SWIFT DELTA SOIL NAIL FEM RESULTS
MODEL NOLIN1N STATIC STEP 3
nolin 1 n3.fil FIGURE 57: Model NONLINlN Static Step 3 Major Stress
Major Stress (psf) 10000.
9333.
8667.
8000.
7333.
6667.
6000.
5333.
4667.
4000.
3333.
2667.
2000.
1333.
666.7
-.0001221 l.O l.O
![Page 112: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/112.jpg)
Major Stress
(psf~oooo. Fringe: LC=3.3-RES=1.1-P3/PATRAN R.1-{Major)-ABAQUS-13-Aug-94 12:44:44 .
SWIFT DELTA SOIL NAIL WALL FEM RESULTS MODEL NOLIN1P STATIC STEP 4 9333.
8667.
8000.
7333.
6667.
6000.
5333.
4667.
4000.
3333.
2667.
2000.
---.X 1333.
666.7
-.0001221 ......
nolin1 p3.fil FIGURE 58: Model NONLINlP Static Step 4 Major Stress' 0 0
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Major Stress
(psf~oooo. Fringe: LC=3.6-RES=1.1-P3/PATRAN R.1-{Major)-ABA9US-03-Sep-94 15:02:30
SWIFT DELTA SOIL NAIL WALL FEM RESULTS MODEL NOLIN1P STATIC STEP 7 9333.
8667.
- 8000.
7333.
6667.
6000.
5333.
4667.
4000.
3333.
2667.
2000.
1333.
666.7
-.0001221 I-' 0
nolin 1 p3. fil FIGURE 59: Model NONLINlP Static Step 7 Major Stress
I-'
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Fringe: LC=3.5-RES=1.1-P3/PATRAN R.1-(Major)-ABAQUS-31-Aug-94 11 :33:38 .
SWIFT DELTA SOIL NAIL FEM RESULTS
MODEL NOLIN1N STATIC STEP 6
nolin 1 n3.fil FIGURE 60: Model NONLINlN Static Step 6 Major Stress
Major Stress (psf) 10000.
9333.
8667.
8000.
7333.
6667.
6000.
5333.
4667.
4000.
3333.
2667.
2000.
1333.
666.7
-.0001221 ....... 0 I\.)
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Fringe: LC=3.8-RES=1 .1-P3/PATRAN R.1-(Major)-ABAQUS-21-May-94 13:00:51 Major Stress
SWIFT DELTA SOIL NAIL WALL FEM RESULTS 10000.
MODEL NOLIN1P STATIC STEP 9 9333.
8667.
8000.
7333.
6667.
6000.
5333.
4667.
4000.
3333.
2667.
2000.
---X 1333.
666.7
nolin1 p3.fil FIGURE 61: Model NONLINlP Static Step 9 Major Stress
-.0001221 ........ 0 w
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•.
Fringe~ LC=3.7-RES=1.1-P3/PATRAN R1-(Major)-ABAOUS-09-0ct-9416:31:49 .
SWIFT DELTA SOIL NAIL FEM RESULTS
MODEL NOLIN1 N STATIC STEP 8
~
no I in 1 n3.fil
FIGURE 62: Model NONLIN!P Static Step 8 Major Stress I '
Major Stress (psf) 10000.
9333.
8667.
8000.
7333.
6667.
6000.
5333.
4667.
4000.
3333.
2667.
2000.
1333.
666.7 '
-.0001221 ...... 0 .i:::.
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Fringe: LC-=3.2-RES= 1 .1-P3/PA TRAN R.1-(Major)-ABAQUS-13-May-94 16:39:03 . '
SWIFT DELTA SOIL NAIL WALL FEM RESULTS
Major Stres (psf)
0.
... MODEL NOLIN1P STATIC STEP 3 -.6667
-1.333
- -2.000
-2.667
~ -3.333
-4.000
-4.667
·5.333
""6.000
-6.667
-7.333
-8.000
-8.667
-9.333
nolin1 p3.fil FIGURE 63: Model NONLINlP Static Step 3 Major Stress
t I
-10.00 1--' 0 U1
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Major Stress
(psf) 1500. Fringe: LC=3.3-RES=1.1-P3/PATRAN R.1-{Major)-ABj\QUS-13-Aug-94 12:58:26
SWIFT DELTA SOIL NAIL WALL FEM RESULTS MODEL NOLIN1P STATIC STEP 4 1400.
1300.
1200.
1100.
1000.
900.0
800.0
700.0
600.0
500.0
400.0
300.0
200.0
100.0
0. I-'
nolin1 p3.fil FIGURE 64: Model NONLINlP Static Step 4 Major Stress 0 O"\
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Fringe: LC=3.5-RES=1.1-P3/PATRAN R.1-{Major)-ABA9US-13-Aug-94 14:04:20
SWIFT DELTA SOIL NAIL WALL FEM RESULTS MODEL NOLIN1P STATIC STEP 6
nolin1 p3.fil FIGURE 65: Model NONLINlP Static Step 6 Major Stress
Major Stress
1500.
1400.
1300.
1200.
1100.
1000.
900.0
800.0
700.0
600.0
500.0
400.0
300.0
200.0
100.0
0.
![Page 120: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/120.jpg)
0.05
0.045
0.04
..-.. 0.035 iE.. c 0.03 0
+=' 0.025 (.) Q)
;+::::: 0.02 Q)
0 0.015
0.01
0.005
0 0
,
Swift Delta FEM Results Lift #6 Excav Deflec vs Dist from Fae~
,,,'!< ...
;x'
... ... )(·-·---·:.<·-·-·-·-~·-·-·-·-·-><·-·-·-·-···-)(·-·-·-···-···-><·-·-·-·-·-·-·-·->< x--·-
................................................................................ _ .............. _ ............ __ ... _ .. ,_ ... ..
5 10 15 20 25 30 35 Distance From Wall Face
1--·•···- Horiz Disp ---~·-· Vert Disp
FIGURE 66: Soil Excavation Lift Displacement
108
40
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Swift Delta FEM Results Shotcrete Face Deflection vs Height
109
0.035--.----------------------.
+::" LL 0.03 - l~#al (
351 -
~
c 0 0.025 u ~ 0.02 -Q.)
0 0.015
~ O.D1 t • _. !Ex #1 I jnolin1n I, 1
,
1
I 0 005 7 I I I I I . 0 2 4 6 8 10 12 14 16 18 20
Distance Down Face (Ft)
----- Lift #1 -+- Lift #2 --*- Lift #3
-a- Lift #4 -x- Lift #5 __._ Lift #6
FIGURE 67: NONLINl Wall Face Deflection
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0.035
-:;:;-0.03 LL -c:
0 :.;::::::; 0.025 (.) CD CD - 0.02 CD
Cl CD (.)
0.015 ell LL
0.01 0
Swift Delta FEM Results Shotcrete Face Deflection vs Height
I Ex Level #2 j ~------'..c;:x Level #5 Ex Level #4 ,___ __ _
I Ex Level #3 j
I Ex Level #61
!Ex Level #1 I jnolin1p I
110
2 4 6 8 1 0 1 2 1 4 1 6 1 8 20 -· Distance Down Face (Ft)
-II- Lift # 1 -+- Lift #2 ---*-- Lift #3
-a- Lift #4 -x-- Lift #5 __.._ Lift #6
FIGURE 68: NONLINlP Wall Face Deflection
![Page 123: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/123.jpg)
Fringe: LC=3. 7-RES=4.1-P3/PATRAN A.1-0/ ector-X)-ABAQUS-17-Sep-94 14:34:09 Horiz Disp
SWIFT DELTA-SOIL NAIL WALL FEM RESULTS .03511
MODEL NOLIN1P STATIC STEP 8 .03262
.03014
.02766
.02518
.02269
.02021
.01773
.01525
.01276
.01028
.007800
.005318
.002835
.0003526
nolin1 p3.fil FIGURE 69: Model NONLINlP Step 8.Horiz .. Disp. -.002130
~ . I-' . I-'
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-;; a.
14
12
10
;g 8 ~ 0 ..J
.iii z 6 iii ·x <
4
2
!Tensile Nail Loads During Construction, Section.·1, iRow 11 113
FIGURE 71: Instrument Section 1 Row 1 and 2 Nail Loads
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Tensile Nail Loads During Construction, Section (. Rbw 3 14
12
10
iii ~ ~ 8 IV 0 _,
"jij z ~ ><
<(
-;; a. a ,, IV 0 -' "jij z ii ·;;c <(
6
4
2
-- !?: ?:>'}. I .· I I d. I I I I I 0 I ~ I 20 0 10 15 25' 5
Nail length From Wall Face (feet)
--{)-- 12-27:90 -:.:- 1-2-91 -.--1-5-91 -+--1-10-91
-+-- 1-16-91 --<>-- 1-26-91 -x- 2-16-91 ---- 3-16-91
Tensile Nail Loads During Construction, Section 1, Row 4 14
'l 1 '(j' 111
12
10
8 .~x =---<>-----o.
6
4
2
0
0 5 10 15 20 25 Nail Length From Wall Face (feet)
--0- 1-16-91 --+- 1-26-91 --+-- 1-31-91 --<>--- 2-16-91 -x- 3-16-91
FIGURE 72: Instrument Section 1 Ro.w 3 and 4 Nail Loads
114
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115
Tensile Nail Loads During Construction, Section 1, Row 5 14
12
10
";;' a. ;g
8 i:i IV 0
...J
~ z 6 iii )(
<
4
2
o I 1v I I ~-------
0 5 10 15 20 25 Nail Length From Wall Face (feetl
-0-- 1-26-91 -~-1-28-91 2-16-91 --0--- 3-6-91 -x- 3-16-91
FIGURE 73: Instrument Section 1 Row 5 Nail Loads
![Page 128: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/128.jpg)
-;; a. ~ "O
I Ill 0
...J
~ z ii ")(
<
-;; a. ;g "O
"' 0 ...J
"iij z "iii ")(
<
14
12
10
a
6
4
2
0
0
14
12
10
8
6
4
2
0
0
Tensile Nail Loads During Construction, Section 2, Row 1
5 10 15
Nail length From Wall Face (feet)
-0-- 12-10-90 --0--- 12-13-90 --+-- 12-18-90
Tensile Nail Loads During Construction, Section 2, Row 2
5
--0-- 12-21-90
-x- 1-31-91
10 15
Nail length From Wall Face (feet)
*
12-27-90
2-27-91
• 1-2-91
20 25
1-16-91 -:t::- 3-16-91
20 25
~ 1-16-91
FIGuRE 74: Instrument Section 2 Row 1 And 2 Nail Loads
116
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Tensile Nail loads During Construction, Section 2, Row 3 117 14
12
10
;;; a. ;g
8 "O
"' 0 ...J
"ii z 6 ii )(
<
4
2
0
0 5 10 15 20 25
Nail Length From Wall Face (feet)
• 12-27-90 ---0-- 1-5-91 1-10-91 ----- 1-16-91
----0- 1-31-91 -x- 3-16-91
Tensile Nail loads During Construction, Section 2, Row 4 14
12
10
;;; a. ;g
8 "O
"' 0 ...J
"ii z 6 ii ·;:c <
4
2
0
0 5 10 15 20 25
Nail Length From Wall Face (feet)
-0-- 1-16-91 1-26-91 • 1-31-91 --0-- 2-16-91 -x- 3-16-91
FIGURE 75: Instrument Section 2 Row 3 And 4 Nail Loads
![Page 130: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/130.jpg)
118
Tensile Nail Loads During Construction, Section 2, Row 5 14
12
10
iii a. ~ 8 "O
"' 0 ..J
·n; z 6 ni ·;c <
4
2
0
0 5 10 15 20 25
Nail Length From Wall Face (feet)
--0-- 1·26-91 1 ·31-91 • 2·16-91 -x- 3·2·91 -tr-- 3-16-91
FIGURE 76: Instrument Section 2 Row 5 Nail Loads
![Page 131: Two Dimensional Finite Element Modeling of Swift Delta](https://reader030.vdocuments.net/reader030/viewer/2022012916/61c6bc22d749ee6e550d9d29/html5/thumbnails/131.jpg)
Swift Delta FEM Results 119
Nail #1 Stress vs Nail Length (nolin1 n)
7000
6000
c ~ 5000 en en
4000 (],) lo.. .....
Cf)
"ffi 3000 z
1000 I I I I I I I I I I 0 2 4 6 8 10 12 14 16 18
9000
8000
c 7000 en -3: 6000 en en
5000 ~ -Cf) 4000
·~
z 3000
2000
1000 0
Distance Along Nail (Ft)
---- Lift #1 --+--Lift #2 ~Lift #3
-a- Lift #4 ~ Lift #5 ......_ Lift #6
Nail #2 Stress vs Nail Length (nolin1 n)
2 I I
1'0 1'2 4 6 8 Distance Along Nail (Ft)
--+-- Lift #2 ~ Lift #3 -a- Lift #4
~ Lift #5 ......_ Lift #6
14 16
FIGURE 77: NONLINlN Nail 1 and 2 Stresses
18
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c CJ) Q. .__. CJ) CJ) Q) .....
U5 "Cij z
c CJ)
9000
8000
7000
Swift Delta FEM Results Nail #3 Stress vs Nail Length (nolin1 n)
s 6000 CJ) CJ)
5000 Q) ..... Ci5 "Cij 4000 z
3000-J s---8
2000-l~
1000 0 2 4 6 8 1 0 1 2 1 4 1 6 1 8 20
Distance AJong Nail (Ft)
I -?IE- Lift #3 -B- Lift #4 ~ Lift #5 --..-- Lift #6
Nail #4 Stress vs Nail Length (nolin1 n) 121~ I 11
10
<ii 9 -0 c 8 co CJ) :J 0 7 ..c c 6
31 I I I I I I - - I 0 -2 4 6 8 10 12 14 16 18 Distance Along Nail (Ft)
/ -s- Lift #4 ~ Lift #5 --..-- Lift #6
FIGURE 78: NONLINlN Nail 3 and 4 stresses
120
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c
25
20
(/) -a. en _. "O 15 (/) c (/) "' <D en ~ ::J
(j) _g 10 ·- f-ell -z
5
0
Swift Delta FEM Results Nail #5 Stress vs Nail Length (nolin1 n)
0 2 4 6 8 10 12 14 16 18 Distance Along Nail (Ft)
1--')E- Lift #5 __.__ Lift #6 I
FIGURE 79: NONLINlN Nail 5 Stress
121
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Swift Delta FEM Results 122
Nail #1 Stress vs Nail Length (nolin1 p) 7000
6000 c s 5000 en ~ 4000 +-' (/)
~ 3000 z
2000
1000" I I I
1'0 0 2 4 6 8 12 14 16 18
Distance Along Nail (Ft)
--- Lift #1 -+- Lift #2 ~ Lift #3
-e- Lift #4 --*-- Lift #5 ___.__ Lift #6
Nail #2 Stress vs Nail Length (nolin1 p) 7000
6000
~ 5000 s en 4000 en Q.) t....
Ci5 3000 ·ro
2000 z
1000
0 2 4 6 8 10 12 14 16 18
Distance Along Nail (Ft)
-+- Lift #2--"*- Lift #3 -e- Lift #4
--*-- Lift #5 __._ Lift #6
FIGURE 80: NONLINlP Nail 1 And 2 Stresses
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8000
7000
C' 6000 en s en 5000 en Q.) ,_ .... 4000 (f)
·~ z 3000
2000
1000 0
10000
Swift Delta FEM Results Nail #3 Stress vs Nail Length (nolin1 p)
2 4 6 8 1 0 1 2 1 4 1 6 1 8 20 Distance Along Nail (Ft)
I -71E- Lift #3 -a- Lift #4 ~ Lift #5 _...._ Lift #6
Nail #4 Stress vs Nail Length (nolin1 p)
9000
8000 C' en s 7000 en en
6000 ~ .... (f)
·~ 5000
z 4000
3000
2000 0 5 10 15 20 25
Distance Along Nail (Ft)
1-a-- Lift #4 ~ Lift #5 __.__ Lift #6
FIGURE 81: NONLINlP Nail 3 And 4 Stresses
123
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c-en -cn Q. - "O en c en ~ CJ) en ...... ::i (j) 0
..c '(ij t:.. z
20
18
16
14
12
10
8
6
4
2 0
Swift Delta FEM Results Nail #5 Stress vs Nail Length (nolin1 p)
2 4 6 8 10 12 14 16 18 Distance Along Nail (Ft)
/-x- Lift #5 __._ Lift #6
FIGURE 82: NONLINlP Nail 5 And 4 Stresses
124
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7000
6000 c s 5000 (/J (/J
4000 ~ (i)
"ffi 3000 z
2000
1000 0
9000
8000
c 7000 (/J
s 6000 (/J (/J
5000 Q) ..... +-' (/)
4000 "ffi z 3000
2000
1000'
Swift Delta FEM Results Nail #1 Stress vs Nail Length (nolin2n)
2 4 6 8 10 12 14 16 Distance Along Nail (Ft)
--- Lift #1 --+-- Lift #2 ~ Lift #3
-a- Lift #4 ~ Lift #5 __,._ Lift #6
Nail #2 Stress vs Nail Length (nolin2n)
0 2 4 6 8 10 12 14 16 Distance Along Nail (Ft)
--+-- Lift #2 ---*-- Lift #3 -Er- Lift #4
~ Lift #5 __,._ Lift #6
FIGURE 83: NONLIN2N Nail 1 And 2 Stresses
125
18
18
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c (/J
9000
8000
7000
Swift Delta FEM Results Nail #3 Stress vs Nail Length (noli2n)
·S 6000 (/J (/J
5000 Q) ~ ......
(/)
'Cij 4000 z
3000
2000
1000 0 2 4 6 8 10 12 14
Distance Along Nail (Ft) 16 18 20
/-s- Lift #4 --.><- Lift #5 __.__ Lift#~
12 Nail #4 Stress vs Nail Length (nolin2n)
11
10 c (/J en 9 0..
- "O (/J c (/J cu Q) (/J ~ :J ......
(/) 0 .c
'Cij I--z
8
7
6
5
4
31 I I I I I I - I I - j 0 ? A a "' ~- ·-, " 4 6 8 10 12 14 16 18
Distance Along Nail (Ft)
/ -a- Lift #4 ~ Lift #5 ......_ Lift #6
FIGURE 84: NONLIN2N Nail 3 And 4 Stresses
126
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22
20
c 18 (/J -Q. (/J - ~ (/J c: 16 (/J n1 CD C/J ._ :J
....... 0 14 (/) ..c ·- .._ n1 -z 12
10
8
Swift Delta FEM Results Nail #5 Stress vs Nail Length (nolin2n)
0 2 4 6 8 10 12 14 16 18 Distance Along Nail (Ft)
I ~ Lift #5 _..__ Lift #6
FIGURE 85: NONLIN2N Nail 5
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128
CONCLUSIONS AND FURTHER STUDY
At the time that this project was started no other FE codes
written specifically for soil nail walls was available. The
application of ABAQUS was not routine and the general purpose
FE code was not soil nail frMidly. Even with this good
comparison of modeled deflections to measured data (figure 86)
give some support to the validity of the ABAQUS models.
However, comparison of predicted nail stresses to measured did
not show particularly good agreement. This is in part due to
the difficulty in modeling soil nails which mainly lies with
the variability in grouting and nail/soil modulus
incompatibility. The results of this report indicate that the
presence of the pile within the nail zone results in lower
over all nail stresses. This is possibly due to soil arching
between piling. The nail zone was found to form a gravity
block. Within this block horizontal displacements were found
to be relatively uniform. This type of movement confirms what
has been suggested by others, and that is that soil nail walls
behave in a gravity block fashion. With this type of behavior
and considering the piling. The piling has to be deflecting
with the soil mass and under going new bending stresses.
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129
Further study in this area could include continued FEM
work with nails that more correctly model the initial stress
state. A time function should be considered to simulate
actual construction time. In addition more full scale studies
of pile supported bridge abutment/nail walls should be
performed. These studies should incorporate piling
instrumentation to accurately measure any nail wall induced
bending. The future modeling results and measurements should
be combined and used to form a design procedure for pile
supported abutments with nail walls in front of them.
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130
Swift Delta FEM Results Measured and Predicted Face Deflection
0.45
- 0.4 c :::=.. c
0.35 0 +:i (.) Q)
0.3 Q) I'+-
Q)
0 0.25 Q) (.) ctl
0.2 LL.
0.15 0 4 8 12 16 20
Distance Down Face (Ft)
/ ~ Measured Sl-130 --+- Predicted nolin2n
FIGURE 86: Measured and Predicted Wall Face Deflection
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NO I .L V .LN3:WmI.L SN I
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I TABLE A-I
Swift Delta Instrumentation
Instrument Type Manufacturer Model Readout Units
Vibrating Wire Geokon/RST VK4100 Micro Strain Strain Gages
Load Cell Carlson/RST SCA-100- Micro Strain 1.5x4.00
Pneumatic Earth SIN CO 51408200 psi Cell
Tiltmeter/Plates SIN CO 2(sin)theta 50304400/503 2300
Single Point RST EX-1 In Extesometer
Survey Tag Line Wild EDM T-16 Feet
Load Cell RST Micro E 350 Micro Read Out Strain
Strain Gage Geokon/RST GK-401 Micro Readout Strain
Earth Pressure SIN CO Cell Readout
LVDT RST EX-1 In Extensometers
Accuracy
+/-1 Micro E
.25%
1 in 10,000
.05 Ft
+/- 1
+/-1 psi
+/-1 psi
1 in 100
Qty
58
6
2
3
1
2
1
1
1
2
I
...... w w
.1
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~~Id iliildNI dN1NI~ON g XIQN~ddV
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-
*DENSITY 145.0 ** *INITIAL CONDITIONS, TYPE=STRESS, GEOSTATIC SOIL,0.0,35,-3500.0,0.0,1.0 **
135
**------ REMOVAL OF ELEMENTS TO BE INSTALLED DURRING CONSTRUCTION -----------*STEP, AMPLITUDE=RAMP ** LOAD 1 REMOVAL OF ELEMENTS TO BE ADDED LATER. ** *STATIC *DLpAD *MODEL CHANGE, REMOVE PILE *MODEL qHANGE, REMOVE APlSC *MODEL CHANGE, REMOVE AP2SC *MODEL CHANGE, REMOVE AP3SC *MODEL CHANGE, REMOVE AP4SC *MODEL CHANGE, REMOVE AP5SC *MODEL CHANGE, REMOVE AP6SC *MODEL CHANGE, REMOVE NAILl *MODEL CHANGE, REMOVE NAIL2 *MODEL CHANGE, REMOVE NAIL3 *MODEL CHANGE, REMOVE NAIL4 *MODEL CHANGE, REMOVE NAILS ** *END STEP ** ** *STEP, AMPLITUDE=RAMP **-----------------GRAVITY CONDITIONS--------------------------------------**------------------------------------------------------------------------** ** **-----------------GRAVITY LOAD-------------------------------------**-------------------------------------------------------------------** LOAD 2 APPLICATION OF GEOSTATIC STRSS *GEOSTATIC *DLOAD, OP=NEW SOIL,BY,-102.0 ** ** ** **------------------BOUNDARY CONDITIONS---------------------------------** *BOUNDARY,
1, 2' 4, 6, 8,
10, 12,
OP=NEW 1,' 0. 0 1, I 0 • 0 1,' o. 0 1,' 0. 0 1,' 0. 0 1,' o. 0 l, I 0 • 0
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465, 6, I o.o 475, 1, I 0.0 475, 3 It o.o 475, 4 t I 0.0 475, 5,, 0.0 475, 6 It 0.0 478, 1,, 0.0 478, 3, t 0.0 478, 4 t I 0.0 478, 5,' 0.0 478, 6, I 0.0 485, 1,' 0.0
l 485, 3 It 0.0 485, 4 I I 0.0 485, 5, I o.o 485, 6, I 0.0 487, 1,, 0.0 487, 3 I I 0.0 487, 4,, 0.0 487, 5,' 0.0 487, 6,' 0.0 491, 1, I 0.0 491, 3,, 0.0 491, 4,' 0.0 491, 5,, 0.0 491, 6,, 0.0 492, 1·, I 0.0 492, 3,, 0.0 492, 4 I I 0.0 492, 5,, 0.0
"492, 6, I 0.0 493, 1,, 0.0 493, 3 t I 0.0 493, 4 t I 0.0 493, 5, I 0.0 493, 6, t 0.0
** ** *EL FI~E, s
POSITION=CENTROIDAL
SINV ·E
EE ** *NODE FILE, GLOBAL= YES u *EL PR+NT, ELSET=NAILl ,POSITION=CENTRODIAL s SINV E EE *EL PRINT, ELSET=NAIL2, POSITION=CENTRODIAL s SINV E EE ** *END STEP ** **-----------------------PILE INSTALATION------------------------------*STEP, AMPLITUDE=RAMP *STATIC *DLOAD **----------------------Remove Pile Soil Elements---------------------*MODEL CHANGE, REMOVE PI LEX
136
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**--------------------- Add Pile Elements------------------------------*MODEL CHANGE, INCLUDE PILE *EL FILE, POSITION=CENTRODIAL s E SINV EE *END STEP ** **-----------------------EXCAVATION LIFT #1------------------------------**-----------------------------------------------------------------------** *STEP, AMPLITUDE=RAMP LOAD 3 Excavation of soil lift and the instalation of Nail#l *STATIC *DLOAD **---------------- Remove Soil Slope for Lift #1 --------------------*MODEL CHANGE, REMOVE EXlS **--------------- Add Shotcrete to newly cut soil face --------------*MODEL CHANGE, INCLUDE APlSC **---------------Remove Soil in nail location (drill)--------------*MODEL CHANGE, REMOVE SNELl **---------------- Install soil nail in wall *MODEL CHANGE, INCLUDE NAILl ** *EL FILE, POSITION=CENTRODIAL s E SINV EE *NODE FILE, GLOBAL=YES u . *EL PRINT, ELSET=PNAILl, POSITION=CENTRODIAL s SINV E EE * * I
*NODE PRINT, NSET=FACEl u ** *NODE PRINT, NSET=Hl u '• * *END STEP **
, I ------------------------
137
**---------------------- EXCAVATION LIFT #2 -------------------------------*STEP, AMPLITUDE=RAMP LOAD 4 Excavation of soil lift #2 and the installation of Nail#2 *STATIC *DLOAD **--------------- Remove Soil Slope for Lift #2 --------------------------*MODEL CHANGE, REMOVE EX2S **----------------- Add Shotcrete to Newly Cut Soil Face ----------------*MODEL CHANGE, INCLUDE AP2SC **----------------- Remove Soil in Nail Location -------------------------*MODEL CHANGE, REMOVE SNEL2 **----------------- Install Soil Nail in Wall -----------------------------
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*MODEL CHANGE, INCLUDE NAIL2 ** *EL FILE, POSITION=CENTRODIAL s E SINV EE ** *NODE FILE, GLOBAL=YES u ** *EL PRINT, ELSET=PNAIL2, POSITION=CENTRODIAL s E ** *NODE PRINT, NSET=FACEl u ** *NODE PRINT, NSET=H2 u ** *END STEP ** **---------------------- EXCAVATION LIFT #3 -------------------------------*STEP, AMPLITUDE=RAMP LOAD 5 Excavation of soil lift #3 and the installation of Nail#3 ~STATIC
*DLOAD **--------------- Remove Soil Slope for Lift #3 ---------------------------*MODEL CHANGE, REMOVE . EX3S **-------------~--- Add Shotcrete to Newly Cut Soil Face ----------------*MODEL CHANGE, INCLUDE AP3SC **----------------- Remove Soil in Nail Location --------------------------*MODEL CHANGE, REMOVE SNEL3
~
**----------------- Install *MODEL CHANGE, INCLUDE NAIL3
Soil Nail in Wall -----------------------------
** *EL FILE, POSITION=CENTRODIAL s E SINV EE *NODE FILE, GLOBAL=YES u *EL PRINT, ELSET=PNAIL3, POSITION=CENTRODIAL s E ** *NODE PRINT, NSET=H3 u ** *NODE PRINT, NSET=FACEl u ** *END STEP ** **---------------------- EXCAVATION LIFT #4 -------------------------------*STEP, AMPLITUDE=RAMP LOAD 6 Excavation of soil lift #4 and the installation of Nail#4 *STATIC *DLOAD
138
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**--------------- Remove Soil Slope for Lift #4 --------------------------- 139 *MODEL CHANGE, REMOVE EX4S **----------------- Add Shotcrete to Newly Cut Soil Face ----------------*MODEL CHANGE, INCLUDE AP4SC **----------------- Remove Soil in Nail Location -------------------------*MODEL CHANGE, REMOVE SNEL4 **----------------- Install Soil Nail in Wall ----------------------------*MODEL CHANGE, INCLUDE NAIL4 ** *EL FILE, POSITION=CENTRODIAL s E *NODE FILE, GLOBAL=YES u ** *EL PRINT, ELSET:PNAIL4, POSITION=CENTRODIAL s E ** *NODE PRINT, NSET=H4 u ** *NODE PRINT, NSET=FACEl u ** *END STEP ** **---------------------- EXCAVATION LIFT #5 --------------------------------*STEP, AMPLITUDE=RAMP LOAD 7 Excavation of soil lift #5 and the installation of Nail#S *STATIC *DLOAD
~ **--------------- Remove Soil Slope for Lift #5 *MODEL CHANGE, REMOVE
---------------------------EXSS **----~------------ Add Shotcrete to Newly Cut Soil Face ----------------*MODEL CHANGE, INCLUDE AP SSC **---------~------- Remove Soil in Nail Location -------------------------*MODEL CHANGE, REMOVE SNELS **----------------- Install Soil Nail in Wall ----------------------------*MODEL CHANGE, INCLUDE NAILS ** *EL FILE, POSITION=CENTRODIAL s E SINV EE ** *NODE FILE, GLOBAL=YES u ** *EL PRINT, ELSET=PNAILS, POSITION=CENTRODIAL s E ** *NODE PRINT, NSET=HS u ** *NODE PRINT, NSET=FACEl
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u ** *END STEP ** **---------------------- EXCAVATION LIFT #6 -------------------------------*STEP, AMPLITUDE=RAMP LOAD 8 Excavation of soil lift #6 and the installation of Nail#6 *STATIC *DLOAD **--------------- Remove Soil Slope for Lift #6 --------------------------*MODEL CHANGE, REMOVE EX6S **----------------- Add Shotcrete to Newly Cut Soil Face ----------------*MODEL CHANGE, INCLUDE ~PGSC ** *EL FILE, POSITION=CENTRODIAL s E *NODE FILE, GLOBAL=YES u ** *EL PRINT,ELSET=PNAILS, POSITION=CENTRODIAL s E *NODE PRINT, NSET=H6 u ** *NODE PRINT, NSET=FACEl u ** *END STEP ** *STEP, AMPLITUDE=RAMP **-----~---------- Activate Shootcrete WEIGHT ------------------------*GEOSTATIC *DLOAD SHOT,BY,-145.0 ** *EL FILE, POSITION=CENTRODIAL s E *NODE FILE, GLOBAL=YES
\ u ** *EL PRINT, ELSET=PNAILS, POSITION=CENTRODIAL s E ** *NODE PRINT, NSET=H6 u ** *NODE PRINT, NSET=FACEl u ** *FILE FORMAT, ASCII *END STEP
140
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Fringe: LC=3.4-RES=1.1-P3/PATRAN R.1-(Tensor-YY)-ABAQUS-05-Mar-9415:10:12
SWIFT DELTA FINITE ELEMENT MESH 0.
LIN1N MODEL STEP 5 -233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
-3267.
-3500. ~I-'
.i::.. N
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Fringe: LC=3.5-RES=1.1-P3/PA TRAN R.1 :-(T ensor-YY)-~BAQUS-05-Mar-94 15:28:51
SWIFT DEL TA FINITE ELEMENT MESH 0.
LIN1N MODEL STEP 6 -233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
-3267.
-3500. - ........ ~ w
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Fringe: LC=3. 7-RES=4.1-P3/PA TRAN R.1-0/ ector-Y)-ABAQUS-18-Mar-94 13:59:4 7
SWIFT DELTA FINITE ELEMENT MESH .05416
Deflection (Ft) LIN1 N MODEL STEP 8 .05012
.04608
.04203
.03799
.03395
.02991
.02587
.02182
.01778
.01374
.009699
.005657
.001615
-.002427 I I
I-'
-.006469 LJ t
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Vert Stress (psf)
0.
Fringe: LC=2.1-RES=1.1-P3/PATRAN R'.1-(T ensor-YY)-ABAQUS-31-Aug-94 09:42:57
SWIFT DEL TA-SOIL NAIL FEM RESULTS MODEL NOLIN1N GEOSTATIC STEP 2 -233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
nolin 1 n3.fil -3267.
-3500. _ .....
.i:::. (j'\
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Fringe: LC=3.3-RES=1.1-P3/PATRAN R..1-(T ensor-XX)-ABAQUS-31-Aug-94 10:22:40
SWIFT DEL TA SOIL NAIL FEM RESULTS
MODEL NOLIN1N STATIC STEP 4
no I in 1 n3.f ii
Horiz Stress (psf)
0.
-233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
-3267.
-3500. .i::. ....J
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Fringe: LC=3.5-RES= 1.1-P3/P A TRAN R.1-(T ensor-XX)-ABAQUS-31-Aug-94 11 :23: 11
SWIFT DEL TA SOIL NAIL FEM RESULTS
MODEL NOLIN 1 N STATIC STEP 6
nolin 1 n3.fil
Horiz Stress (psf)
0.
-233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
-3267.
-3500. ~ ~ 00
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Fringe: LC=3.2-RES=3.1-P3/PATRAN R.1-(T ensor-YY)-ABAQUS-13-May-94 16:58:23 Vert Strain
SWIFT DELTA SOIL NAIL WALL FEM RESULTS .001649
MODEL NOLIN1P STATIC STEP 3 .001304
.0009592
.0006144
.0002696
-.00007518
-.0004200
-.0007647
-.001110
-.001454
-.001799
-.002144
-.002489
-.002833
-.003178
nolin1 p3.fil -.003523 L--1 I-' ~ l.O
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Fringe: LC=3.2-RES=4.1-P31PATRAN R.1-0/ector-X)-A~AQUS-21-May-94 13:54:32 Horiz Disp
SWIFT DELTA SOIL NAIL WALL FEM RESULTS .008571
MODEL NOLIN1P STATIC STEP 4 .007918
.007265
.006612
.005959
.005306
.004653
.004000
.003347
.002694
.002041
.001388
.0007344
.00008136
-.0005717
nolin1 p3.fil -.001225 L_J I-' lJ1 0
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Fringe: LC=3.7-RES=2.1-P3/PATRAN R.1~(Major)-ABAQUS-17-Sep-9414:52:41
. SWIFT DELTA SOIL NAIL WALL FEM RESULTS
MODEL NOLIN1 P STATIC STEP 8
Major Strain
.007492
.006993
.006493
.005994
.005494
.004995
.004495
.003996
.003496
.002997
.002497
.001998
.001498
.0009990
.0004995
nolin1 p3.fil -.000000001000 -1--' U1 1--'
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Fringe: LC=2.1-RES= 1.1-P3/P A TRAN R.1-(T ensor-XX)-t\BAQUS-31-Aug-94 09:22:06
SWIFT DELTA SOIL NAIL FEM RESULTS
MODEL NOLIN1N GEOSTATIC STEP 2
nolin 1 n3.fil
Horiz Stress (psf)
0.
-233.3
-466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2567.
-2800.
-3033.
-3267.
-3500. I-' U1 N
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Fringe: LC=2.H-AES=1.1-P31PATAAN R.1-(Tensor-YY}-~AQUS-23-Juf-9416:41 :55 VERT STRESS
0.
SWIFT DELTA SOIL NAIL WALL FEM RESULTS -233.3
MODEL NOUN2N STATIC STEP 8 -466.7
-700.0
-933.3
-1167.
-1400.
-1633.
-1867.
-2100.
-2333.
-2B67.
-2800.
-3033.
-3267.
nolin2n 1.fil -3500. LJ .,
U1 w
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Fringe: LC=2.17-AES=1.1-P3/PATRAN R.1.-(Von-Mises)-ABAQUS-23-Juf-94 ·16:51:12 VON MISES
25785.
SWIFT DELTA SOIL NAIL WALL FEM RESULTS 24066.
MODEL NOUN2N STATIC STEP 8 22347.
20628.
18909_
17190.
15471.
13752.
12033.
·10314.
8595~
6876.
5157.
3438..
1719.
nolin2n 1. fil -.002197
- I-' lJl ~
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Fringe: LC=2.17-RES=2.1-P31PATRAN R.1-(Major)-,ABAQUS-23-Jul-9416:57:47
SWIFT DELTA SOIL NAIL WALL FEM .RESULTS _005174
.004830 MODEL NOUN2N STATIC STEP 8
.004485
.004140
.003795
.003450
.003105
.002760
.002415
.002070
.001725
.001380
.001035
.0006899
.0003450 nolin2n1 .fil
-.0000000000000 ....... lJ1 lJ1