rubberized concrete bridge: an alternative structure
TRANSCRIPT
Rubberized concrete Bridge: An alternative structure
Shubham Tripathi, Dr. Ramakant Agrawal , Aakash Shrivastava
1. Asst.Prof, Department of Civil Engineering, SISTec-R Bhopal, India
2. Prof. & Head, Department of Civil Engineering, OIST Bhopal, India
3. Asst.Prof, Department of Civil Engineering, SIRT Bhopal, India
Abstract
Railway and highway bridges are designed to carry multiple heavy loads at a time due to high
traffic conditions which may lead to their failure.Dynamic loads such as train load or loads
due to high speed vehicle movementon the bridge may lead to collapse of the deck portion of
bridge. Cement concrete produced with ordinary ingredients are offer less strength in flexure
when subjected to dynamic loads. Rubber tyre pieces can be a better option for the
replacement of aggregates in cement concrete .addition of rubber tyre pieces not only
increases the flexural strength of concrete but it does not affect the onsite workability of
concrete. Rubberised concrete can be used in deck slab of bridges as an alternative
material.Here a Deck slab bridge with standard cement concrete and with rubberised concrete
is modelled using STAAD pro software & the same structures are analysed for IRC loadings.
From the results valuable conclusions can be drawn in terms of various parameters like
Displacement, bending moment & shear force.
Keywords-Bending Moment, Deck type Bridge, Displacement, Rubberised Concrete,
STAAD PRO.
I.INTRODUCTION
The bridge structures are important component in highway, railway, and urban road and play
important roles in economy, politics, culture, as well as national defense. Especially for
medium span and larger span bridges, they are generally served as “lifeline” engineering due
to their vital functions in the transportation network. Therefore, the bridge structures should
be carefully planned and designed before the construction. A bridge is a structure built
to span physical obstacles without closing the way underneath such as a body of
water, valley, or road, for the purpose of providing passage over the obstacle, usually
something that can be detrimental to cross otherwise. A bridge carries a large number of
population every day, hence its design and construction are cautiously performed. In recent
scenario various research are being conducted on the performance, behavior, serviceability,
durability of these bridges. All these research helped us to realize that a lot of work can be
done in the areas of failures of bridges.
Although, even after careful design, there are a lot of other factors which influences the
behavior of the bridges. Due to ageing of bridges, a large number of bridges may not fulfill
the requirements of the current scenario. Various structural deficiencies occur in the bridges
due to the increased traffic which consequently results in failure of the bridges. Deficiency of
bridge includes height issue, pier quality and critical hogging and sagging moments
[S.N.Krishnakanth 2015].Concrete bridge deck is subjected to premature cracking which is
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caused by self-desiccation . Self-desiccation is a process in which early age cracking is
induced by means of autogenous shrinkage. This is main reason for the reduction in
durability of the concrete [Weiss J et. al 1999]. One of the major reason of the failure of the
bridges being the displacements occurring in longitudinal and transverse direction. The cause
of these displacements was found to be the excessive dead load and the temperature change.
Thus there is a need of some structural aid which can minimize the displacements and also
withstand against temperature change. The other reason for bridge failure to be mentioned is
the vibration occurring due to the moving load. Cement based concrete are brittle and of high
rigidity. In application of traffic barriers, it is desirable for concrete to have high toughness
and good impact resistance. Aggregate type has greatest influence on amount of thermal
expansion and contraction. Coefficient of thermal expansion plays major role in joint faulting
[Sherry Sullivan 2012]. Due to this reasons we need to think about some alternate materials
which are good against vibrations and are also light in weight.
Fig. 1. Components of Deck slab Bridge. The search for the alternate material having lesser weight, resistant against temperature and
vibration loading ends on rubberized concrete. A rubberized concrete shows good toughness
and ductility. Also it decreases the vibration as it has reversible elastic property. Rubberized
concrete has found applications in [Fattuhi& Clarke 1996].
i) Vibration damping
ii) Resisting impact loads
iii) Resisting temperature change
iv) Places where high strength is not crucial.
Rubberized concrete have found to be useful in dealing with dynamic loading. It reduces
density and compressive strength while increases flexural strength, water absorption and
damping ratio . It also absorbs shock waves , induces ductility and impact resistance [Senin
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2017]. Different methods which can be used for analysis and design of the bridges are
AASHTO, Finite element method, Grillage and Finite strip method.In this dissertation finite
element method is adopted for the design and analysis purpose.
Fig. 2. Rubberised Concrete sample.
II.PROBLEM FORMULATION
In this work three groups for comparison of concrete bridge and Rubberized concrete bridge
have been considered as mentioned below :
1. Varying the number of spans of both bridges
2. Varying the span length of both bridges
3. Varying the pier height of both bridges
Following cases are considered under above mentioned groups as:
GROUP 1: In this group a conventional concrete bridge is compared with rubberized
concrete bridge. For this group the span of bridge is kept 10 and following cases
have been analysed.
Case 1: Concrete bridge of three number of spans .
Case 2: Concrete bridge of five number of spans .
Case 3: Concrete bridge of seven number of spans
Case 4: Rubberized concrete bridge of three number of spans
Case 5: Rubberized concrete bridge of five number of spans
Case 6: Rubberized concrete bridge of seven number of spans
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GROUP 2: For this group number of span for bridge is kept to three while the length of span is
varied as follows:
Case 1: Concrete bridge of span length 10m.
Case 2: Concrete bridge
Case 3: Concrete bridge of span length 30m.
Case 4: Rubberized concrete bridge of span length 10m.
Case 5: Rubberized concrete bridge of span length 20m
Case 6: Rubberized concrete bridge ofspan length 30m
GROUP 3: In this group, the span length for each bridge is 10 m while number of spans are
three while the height of pier have been varied as follows:
Case 1: Concrete bridge of pier height 3m.
Case 2: Concrete bridge of pier height 6m..
Case 3: Concrete bridge of pier height 9m.
Case 4: Rubberized concrete bridge of pier height 3m.
Case 5: Rubberized concrete bridge of pier height 6m.
Case 6: Rubberized concrete bridge ofpier height 9m
Hence in whole analysis total 18 models of bridges have been studied.
Fig. 3. General View
: For this group number of span for bridge is kept to three while the length of span is
Case 1: Concrete bridge of span length 10m.
Case 2: Concrete bridge of span length 20m.
Case 3: Concrete bridge of span length 30m.
Case 4: Rubberized concrete bridge of span length 10m.
Case 5: Rubberized concrete bridge of span length 20m
Case 6: Rubberized concrete bridge ofspan length 30m
span length for each bridge is 10 m while number of spans are
three while the height of pier have been varied as follows:
Case 1: Concrete bridge of pier height 3m.
Case 2: Concrete bridge of pier height 6m..
Case 3: Concrete bridge of pier height 9m.
ase 4: Rubberized concrete bridge of pier height 3m.
Case 5: Rubberized concrete bridge of pier height 6m.
Case 6: Rubberized concrete bridge ofpier height 9m
Hence in whole analysis total 18 models of bridges have been studied.
General View of Deck slab Bridge on STAAD PRO.
: For this group number of span for bridge is kept to three while the length of span is
span length for each bridge is 10 m while number of spans are
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III. METHODOLOGY
The structures were modelled using STAAD PRO software and linear static seismic analysis
was performed as per IS 1893:2016& IRC loading conditions. Following sequence has been
followed to analyse the structure by using STAAD PRO:
Step 1:Starting the STAAD.Pro and defining the type of structures and unit.
Step 2:Preparing the model of the bridge.
Step 3:Defining support conditions.
Step 4:Defining material properties.
Step 5:Defining various loading conditions of dead load , live load and temperature load.
Step 6:Creating deck of the bridge and imposing loads on it
Step 7:Structural analysis for various cases
Step 8: Critical study of results
In the analysis of structure, various types of loading conditions are studied and as given
below:
Dead load : The dead loads of each element is calculated automatically by the software
STAAD.PRO
Live Load : As per IRC , the live load for bridge is takes as IRC 70 R LOADING which is
also inbuilt in STAAD.PRO
The Deck is subjected to an additional load of 2kN/m2as per IRC.
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Fig. 4. Modelling of GROUP 1 Structure in STAAD PRO.
Fig. 5. Modelling of GROUP 2 Structure in STAAD PRO
Fig. 6. Modelling of GROUP 3 Structure in STAAD PRO
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IV. RESULTS
Results For Group 1are to be discussed in the following parameters.
Fig. 7. Comparison of displacement in X-direction (in mm) for group 1
Fig. 8. Comparison of displacement in Y-direction (in mm) for group 1
8.0
62 9.1
52 10
.10
3
5.3
78 6
.72
1 7.8
39
T H R E E S P A N S F I V E S P A N S S E V E N S P A N S
concrete bridge Rubberized concrete bridge
3.1
49
3.2
39
3.3
96
2.7
27
2.8
9 3.0
5
T H R E E S P AN S FIVE S PA N S S E VE N S P AN S
concrete bridge Rubberized concrete bridge
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Fig. 9. Comparison of bending moment (in
Fig. 10. Comparison of shear force in beam (in kN) for group 1
14
71
.81
21
20
.5
T H R E E S P AN S
Rubberized concrete bridge
1377.85
911.416
0
200
400
600
800
1000
1200
1400
1600
1800
2000
Three spans
concrete bridge
Comparison of bending moment (in kNm) for group 1
Comparison of shear force in beam (in kN) for group 1
20
23
.12
22
16
.83
24
02
.73
1
26
54
.82
F IV E S PAN S SE VE N SP AN S
Rubberized concrete bridge concrete bridge
1558.353
1719.9
1310.411375.09
Five spans Seven spans
concrete bridge Rubberized concrete bridge
Comparison of shear force in beam (in kN) for group 1
S E VE N S P AN S
1375.09
Seven spans
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Results For Group 2 are to be discussed in the following parameters
Fig. 11. Comparison of displacement in
Fig. 12. Comparison of displacement in
8.0625.378
0 5
10m span
20m span
30m span
Rubberized concrete bridge
3.049 3.027
10M SPAN
concrete bridge
are to be discussed in the following parameters.
Comparison of displacement in X-direction (in mm) for group
Comparison of displacement in Y-direction (in mm) for group
17.317
28.814
11.3
21.085
10 15 20 25 30
Rubberized concrete bridge concrete bridge
21.391
84.823
17.84
60.966
20M SPAN 30M SPAN
Rubberized concrete bridge
direction (in mm) for group 2
direction (in mm) for group 2
30 35
60.966
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Fig. 13. Comparison of bending moment (in kNm) for group 2
Fig. 14. Comparison of shear force (in kN) for group 2
13
77
.85
28
69
.97
46
93
.71
91
1.4
16
19
41
.5
40
54
.7
10 M S P AN 2 0 M S PAN 30 M S P AN
concrete bridge Rubberized concrete bridge
14
71
.81
31
13
.76
61
52
.7
21
20
.5
44
27
.8
72
09
.78
2
1 0 M S PA N 20 M S P AN 30 M S P AN
Rubberized concrete bridge concrete bridge
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Results For Group 2 are to be discussed in the following parameters.
Fig. 15. Comparison of displacement in X-direction (in mm) for group 3
Fig. 16. Comparison of displacement in Y-direction (in mm) for group 3
8.062
56.045
184.927
5.378
34.627
157.204
0 20 40 60 80 100 120 140 160 180 200
3m
pier
6m
pier
9m
pier
Rubberized concrete bridge concrete bridge
3.0
49
5.8
48
9.2
13
3.0
27
3.4
22
7.9
14
3 M PIE R 6 M P IER 9 M P IER
concrete bridge Rubberized concrete bridge
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Fig. 17. Comparison of bending moment (in kNm) for group 3
Fig. 18. Comparison of shear force (in kN) for group 3
14
71
.81
28
79
.14
52
65
.8
21
20
.5
38
52
.86
62
65
.4
3 M P IE R 6M P IE R 9 M PIE R
Rubberized concrete bridge concrete bridge
13
77
.85
13
82
.1
14
21
.29
91
1.4
16
11
15
.2
11
93
.64
3 M P I E R 6 M P I E R 9 M P I E R
concrete bridge Rubberized concrete bridge
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V. CONCLUSION
After comparing the values of different parameters with acceptance criteria it can be
concluded that Under the defined loading conditions , the displacements in x direction in
Rubberized concrete bridge is 0.7 times that of concrete bridge , the displacements in y
direction in Rubberized concrete bridge is 0.8 times that of concrete bridge .The maximum
bending moments in the Rubberized concrete bridge are 23% lesser than that of concrete
bridge& the maximum shear force in the Rubberized concrete bridge are 24% lesser than that
of concrete bridge.
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