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UNIVERSITI PUTRA MALAYSIA AEID ALI ABDULRAZEG FK 2005 91 NONLINEAR ANALYSIS OF INTEGRAL BRIDGE

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UNIVERSITI PUTRA MALAYSIA

AEID ALI ABDULRAZEG

FK 2005 91

NONLINEAR ANALYSIS OF INTEGRAL BRIDGE

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NONLINEAR ANALYSIS OF INTEGRAL BRIDGE

AEID ALI ABDULRAZEG

MASTER OF SCIENCE

University Putra Malaysia

2005

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NONLINEAR ANALYSIS OF INTEGRAL BRIDGE

BY

AEID ALI ABDULRAZEG

GS14102

A Project Report Submitted in Partial Fulfillment of the Requirements

of the Degree of Master of Science in Structural Engineering and

Construction in the Department of Civil Engineering

University Putra Malaysia

2005/2006

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I

Permission to make photocopies of report /Thesis

I, Aeid Ali Abdulrazeg declare that the report entitled: “Non-Linear Analysis of

Integral Abutment Bridge” belongs to me. The content of this report may be used

by anyone for the academic purposes of teaching, learning and research only.

University Putra Malaysia is permitted to make photocopy of this document for

same academic purposes.

Date : December 15, 2005

Signature :

Name : Aeid Ali Abdulrazeg

E-mail : [email protected]

Phone : 016-6940048 / 0021885162020 Libya

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II

APPROVAL FORM

The project attached hereto entitled,” Non-Linear Analysis of Integral

Abutment Bridge” prepared and submitted by Aeid Ali Abdulrazeg in partial

fulfillment of the requirements for the Degree of Master of Science in

Structural Engineering and Construction is hereby approved.

(Dr. Jamaloddine Noorzaei) Date

Project Supervisor

(Dr. Mohammad Saleh Jaafar) ` Date

Panel Examiner

(Dr. Waleed A.Thanoon) Date

Panel Examiner

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III

Dedicated to my Family

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IV

Acknowledgements

In the name of Allah S.W.T. The Most Gracious, Merciful

I am greatly indebted to my supervisor, Associate Professor Dr. Jamaloddin

Noorzaei for his supervision, guidance and rightful ideas and comments throughout

the duration of the project.

I would like to take this opportunity to express my sincere thanks and deepest

gratitude to, Associate Professor Ir. Dr Mohd. Saleh Jaafar and Associate Professor

Dr. Waleed Abdul Malik Thanoon for their guidance, encouragement and concern

throughout the course of this study.

Special thanks are also extended to all my friends and my dear housemate for their

support, valuable assistance and cooperation in making sure this thesis is success.

Last but not least, I would like to express my deep gratitude to my family

members, who provided much moral supports and without their sacrifices and

prayers, I couldn’t reach this stage.

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Abstract

Integral Abutment bridges (IABs) are jointless bridges where the deck is continuous

and connected monolithically with abutment walls. The biggest uncertainty in the

design of these bridges is the reaction of the soil behind the abutments and adjacent

to the piles. The handling of soil-structure interaction in the analysis and design of

integral abutment bridges has always been problematic. This study describes the

implementation of a 2-D finite element model of IAB system which explicitly

incorporates the nonlinear soil response. The superstructure members have been

represented by means of three-nodded isoperimetric beam elements with three

degree of freedom per node which take into account the effect of transverse shear

deformation. The soil mass is idealized by eight nodded isoperimetric quadrilateral

element at near field and five nodded isoperimetric infinite element to simulate the

far field behavior of the soil media. The non-linearity of the soil mass has been

represented by using the Duncan and Chang approach, widely adopted for the

hyperbolic model proposed by Kondner and Zelasko. The applicability of this model

is demonstrated by analyzing a single span IA bridge. The results have shown that,

the result which obtained form nonlinear analysis is almost two times higher that

that form linear analysis.

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ABSTRAK

Jambatan “Integral Abutment” merupakan jambatan yang tidak mempunyai

sebarang sambungan dimana dek jambatan ini adalah selanjar dan disambung secara

monolitik kepada dinding penyokong. Salah satu ketidakpastian didalam rekabentuk

jambatan-jambatan jenis ini adalah tindakbalas tanah dibelakang “abutment” dan

tanah disekitar cerucuk. Pemahaman tindakbalas tanah dan struktur didalam analisis

dan rekabentuk jambatan jenis ini merupakan satu masalah yang berterusan. Kajian

ini menerangkan penggunaan kaedah model terhingga 2-D bagi pemodelan

jambatan ini yang mengabungkan tindakan tanah yang tidak linear. Elemen

superstruktur dimodelkan sebagai Unsur Terhingga Bar Isoparametrik 3 nod

dengan tiga darjah kebebasan setiap nod yang mengambil kira kesan pesongan ricih.

Jisim tanah dimodelkan sebagai unsur terhinnga Isoparametrik 8-nod dan unsur tak-

terhinnga Isoparametrik 5-nod untuk simulasikan kelakuan media tanah. Pendekatan

Duncan dan Chang telah digunakan untuk menampilkan cirri-ciri tidak linear jisim

tanah. Pendekatan ini telah dicadangkan oleh Kondner dan Zelasko untuk kajian

model hiperbolik. Penggunaan pendekatan ini telah ditunjukkan melalui

penganalisaan rentangan individu jambatan “Integral Abutment”. Hasil kajian

menunjukkan bahawa keputusan yang diperolehi untuk analisis tidak linear adalah

hampir dua kali lebih besar berbanding dengan analisis linear.

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VII

List of Figures

Chapter 2 – Literature view

Figure 2.1: Integral Bridge…………………………………………………………. 8

Figure 2.2: Portal Frame ……………………………………………………….......10

Figure 2.3:Multi-span Bridge with backseats…………………………………...…11

Figure 2.4: Semi-Integral …………………………………………………………..12

Figure 2.5 Selection of Bridge type…………………………………………..…….13

Figure 2.6: Integral Bridge components …………………………………………...14

Figure 2.7 (a) Vertical wall abutment………………………………………………14

Figure 2.7 (b) Embedded Wall……………………………………………………..15

Figure 2.7 (c) Embedded Wall with Reinforced Earth……………………………..15

Figure 2.7 (d) Spread Footing on Reinforced Earth Wall……………...…………..16

Figure 2.7 (e) Bankseat at Top of Side Slope………………………………………16

Figure 2.7 (f) Bankseat on Piles……………………………………………………16

Figure 2.7(g) Vertical Wall with Semi-integral Joint………………………………17

Figure 2.7 (h) Bankseat with Semi-integral Joint…………………………………17

Figure 2.8: Semi-integral detail…………………………………………………….20

Figure 2.9(a): Settlement below the approach slab………………………………...21

Figure2.9 (b): Integral Abutment Detail………………………………………...….21

Figure 2.9 (c): Convention Abutment Detail……………………………………….22

Figure 2.10: Steel Plate and Bolts Connection……………………………………..23

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Figure 2.11 (a): Wide Insitu Integral Crosshead…………………………………...24

Figure 2.11 (b): Narrow Insitu Integral Crosshead………………………………...25

Figure 2.11 (c): Insitu Integral Crosshead Cast in Two Stages…………………….26

Figure 2.12: Tied-deck slab connection……………………………………………27

Figure 2.13: Connection using Separated Slab deck……………………………….28

Figure 2.14(a): Overall Post-Tensioning…………………………………………...28

Figure 2.14(b): Over the pier post-tensioning……………………………………...29

Figure 2.14(c): Post-Tensioning Cast Insitu Slab…………………………………..29

Figure 2.15: Connection through Splicing of Prestressing Strand…………………30

Figure 2.16: Interaction mechanism between abutment and approach fill…………37

Figure 2.17 (a): Thermally Induced IAB Abutment Displacement…………………...39

Figure 2.17 (b): Ground-Surface Subsidence behind IAB Abutments………………..41

figure2.18: Bridge deck subjected to a temperature changes………………………42

figure2.19 (a): Idealized Soil deck Interaction Diagram (Non-linear System) ……44

figure2.19 (b): Idealized Soil deck Interaction Diagram (Non-linear System) ……44

Chapter 3 – Methodology

Figure 3.1: Research Methodology………………………………………………...49

Figure 3.2(a): Parabolic isoperimetric Beam Element……………………………..52

Figure 3.2(b): Cross Sectional deformation of beam ……………………………...54

Figure 3.3(a): 2-D isoperimetric quadrilateral Element……………………………57

Figure 3.3 (b): Corner node’s shape function………………………………………58

Figure 3.3 (c): Mid node’s shape function…………………………………………59

Figure 3.4(a): 1-D infinite element…………………………………………………61

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Figure 3.4(b): 2-D infinite element………………………………………………...62

Figure 3.5: Hyperbolic Model for Stress- Strain Behavior………………………...69

Figure 3.6: Dimensions of HB vehicles……………………………………………73

figure3.7: Bridge deck subjected to a temperature changes………………………..74

Figure 3.8: Thick circular cylinder…………………………………………………79

Figure 3.9 (a): X- Displacement……………………………………………………80

Figure 3.9 (b): Y-Displacement…………………………………………………….80

Figure 3.9 (c): Stress (- σx)………………………………………………………...81

Figure 3.9 (d): Stress (σy)…………………………………………………………..82

Figure 3.9 (e): Shear Stress (-γxy)………………………………………………….82

Figure3.10 (a): Example Frame Problem…………………………………………..83

Figure3.10 (a): Shear Force along vertical member…………………………...…...84

Figure3.10 (b): Shear Force along horizontal member…………………….............84

Figure3.10 (c): Moment Diagram along vertical member……………………........85

Figure3.10 (d): Moment Diagram along horizontal member………………………85

Figure 3.11: Beam with elastic support…………………………………………….86

Chapter 4 – Result and Discussion

Figure 4.1: Bridge NO.4 –SUNGIA TITI GATUNG……………………………...90

Figure4.2 (a): Deck Slab……………………………………………………………91

Figure4.2 (b): longitudinal Beam…………………………………………………..92

Figure4.2 (c): Transverse Section………………………………………………….93

Figure4.2 (d): Diagram of HB loading…………………………………………….95

Figure4.3: Typical Soil Spring…………………………………………………….98

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Figure 4.4(a): Stress-strain plot at various confining pressures for Clay…………..99

Figure 4.4 (b): Transformed stress-strain curve for clay………………………….100

Figure 4.4 (c): Variation of initial tangent modulus for clay……………………..101

Figure 4.4 (d): Transformed stress-strain curve for Sand clay……………………102

Figure 4.4 (e): Variation of initial tangent modulus for sand clay………………..103

Figure 4.4 ( f ): Transformed stress-strain curve for Sand Silt……………………104

Figure 4.4 (h): Variation of initial tangent modulus for Sand silt………………...105

Figure 4.4 (h): Transformed stress-strain curve for Dense Sand………………….106

Figure 4.4 (g): Variation of initial tangent modulus for dense sand……………...107

Figure 4.5: Coupled idealization for IA Bridge…………………………………..110

Figure 4.6 (a): Profile deflection of slab (Case No. One) ………………………..111

Figure 4.6 (b): Profile deflection of slab (Case No. Two)…………………….…..112

Figure 4.6 (c): Profile deflection of slab for various loads combination………….113

Figure 4.7 (a): Variation of moment of girder (Case No. One)………..………….114

Figure 4.7 (b): Variation of moment of girder (Case No. Two)…………………..114

Figure 4.7 (c): Variation of moment of girder for various loads combination……115

Figure 4.8(a): Displacement of abutment (`Case No. One)……………………….116

Figure 4.8(b): Displacement of abutment (Case No. Two)……………………….117

Figure 4.8(b): Displacement of abutment for various load Combination………...117

Figure 4.9 (a): Displacement of pile (Case No. One)……………………………..119

Figure 4.9 (b): Displacement of pile (Case No. Two)…………………………….119

Figure 4.9 (c): Displacement of pile for various load combination………………120

Figure 4.9(d): Free body diagram of the abutment and piles……………………..121

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Figure 4.10 (a): concentration σy of abutment for various load combination…….122

Figure 4.10 (b): Contour of variation σy of abutment…………………………….123

4.10 (d): Wireframe of variation of σy……………………………………………125

Figurer 4.11: Linear Strain-Stress relationship…………………………………...126

Figure 4.12(a): Deflection profile of slab…………………………………………127

Figure 4.12(b): Deflection profile of slab…………………………………………129

Figure 4.13(a): Displacement of abutment (`Case No. One) ……………………..130

Figure 4.13(b): Displacement of abutment (`Case No. Two)……………………..130

Figure 4.13(c): shows the displacement of abutment …………………………….133

Figure 4.13(a): Movement of Ground behind the abutment………………….......134

Figure 4.13(b): Movement of Ground behind the abutment135

Figure 4.14 (a): Displacement of pile Case No. One)……………………………136

Figure 4.14 (b): Displacement of pile (Case No. Two)…………………………...137

Figure 4.14 (c): Displacement of pile for various load combinations……………139

Figure 4.15 (a): Displacement of ground behind the pile………………………...139

Figure 4.15(b): Displacement of ground behind the pile………………………...140

Figure 4.16 (a): concentration σy of abutment……………………………………141

Figure 4.16 (b): Contour of variation σy of abutment…………………………….142

4.16 (c): Wireframe of variation of σy (First load case)………………………….144

Figure 4.17 (a): Contour of variation σy of backfill………………………………145

Figure 4.17 (b): Contour of variation σy of backfill………………………………146

Figure 4.18 (a): Variation of displacement with load increments………………...148

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Figure 4.18 (b): Variation of displacement of soil behind the abutment with load

increments ………………………………………………………………………...149

Figure 4.19 (a): Profile deflection of slab…………………………..…………….150

Figure 4.19 (b): Profile deflection of slab………………………………………...151

Figure 4.19 (c): Profile deflection of slab………………………………………...151

Figure 4.20(a): Displacement of abutment……………………………………….152

Figure 4.20 (b): Displacement of abutment (`Case No. Two)…………………….153

Figure 4.20 (c): displacement of abutment for various load combinations……….154

figure4.21 (a): Displacement of pile (First load combination)……………………155

4.21 (b): Displacement of pile (Second load combination)……………………….155

Figure 4.21(c): Displacement of pile for various load combinations…………….156

Figure4.22 (a): Movement of Ground behind the abutment for first load……..….158

Figure4.22 (a): Movement of Ground behind the abutment for first load……...…159

Figure 4.22 (c): Movement of Ground adjacent to pile…………………………...160

Figure 4.23 (a): concentration σy of abutment……………………………………161

Figure 4.23 (b): Contour of variation σy of abutment…………………………….162

Figure 4.23 (d): Wireframe of variation of σy (2nd

load case)…………………...164

Figure 4.24 (a): Contour of variation σy of backfill (1st combination)……….….166

Figure 4.25: Deflection profile of slab for various load combinations…………...169

Figure 4.26: Deflection profile of slab for Linear and non-linear analysis……….171

Figure 4.26(a): Lateral Displacement of abutment (1st load comb.)……………...174

Figure 4.26 (b): Lateral displacement of abutment (2nd

load comb.)…………….175

Figure 4.27: Lateral movement of abutment for (linear & Non-linear)………….176

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Figure 4.29: Lateral movement of piles (Linear & Non-Linear) …………………179

Figure 4.30(a): Free body diagram of the abutment………………………………180

Figure 4.30(b): Y-Stress along axis of Y-Y within the abutment………………...181

Figure 4.30(c): Y-Stress along axis of X-X within the abutment…………………182

Figure 4.31(a): Contour of variation σy of abutment ……………………………183

Figure 4.31 (b): Contour of variation σy of abutment ……………………………184

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List of Table

Chapter 2 – Literature view

Table 2.1: Recommended Design procedure………………………………………31

Chapter 3 – Methodology

Table 3.1: Shape function of isoperimetric Beam Element………………………...55

Table 3.2: Shape function of infinite element……………………………………...62

Table 3.3: Typical values for the modulus of subgrade reaction…………………..66

Chapter 4 – Result and Discussion

Table4.1: HA lane factors…………………………………………………………..94

Table 4.2: Modules of elasticity……………………………………………………97

Table 4.3(a): Failure ratio…………………………………………………………102

Table 4.3(b): Failure ratio…………………………………………………………104

Table 4.3(c): Failure ratio…………………………………………………………106

Table 4.4: Soil parameters for nonlinear analysis………………………………...108

Table 4.5: Analysis Cases…………………………………………………………110

Table 4.6: Bending moment of girder for different load position………………...113

Table 4.7: Maximum lateral displacement of pile………………………………...118

Table 4.8: maximum deflection of slab…………………………………………...128

Table 4.9: Maximum Displacement of pile ………………………………………138

Table 4.10: Maximum Displacement of pile……………………………………...157

Table 4.11: Deflection of slab for various models………………………………..170

Table 4.12: Lateral displacement of abutment……………………………………173

Table 4.13: Lateral movement of pile for various models………………………..177

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Table of Content

Acknowledgement ………………………….……………….……..……..………IV

Abstracts……………………………………...…………...…………..……………V

Abstrak.....................................................................................................................VI

List of Figures…………………………………..…..…………………….……...VII

List of Table……………………………………………..………………………XIV

Table of Content………………………………………………..………………..XV

Chapter 1 – Introduction

1.1 Introduction to Bridge…………………….……………………………………1

1.2 Background of Research…………………………………………………………2

1.3 Nature of Problem……………………………………………………………….3

1.4 Research Objectives………………….………………………………………….4

1.4.1 Research objectives………………………………………..………………….4

1.5 Scope of study…………………………………………………………………...5

1.6 Organization of Report…………………………………….…………………….6

Chapter 2 – Literature view

1.1 Introduction……………………………………………………………………...7

2.2 Integral Bridge………………………………………………….………………7

2.3 Integral Bridge Types ………………………………………………………….9

2.3.1 Type P – portal Frame………………………………………………………..10

2.3.2 Type B –Long Multi-span deck on Bankseats……………………………….10

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2.3.3 Type S –semi-Integral………………………………………………………..11

2.4 Selection Of bridge Layout…………………………………………………...12

2.5 Components of Integral Bridge……………………………………………….13

2.5.1.1 Vertical Wall……………………………………………………….………14

2.5.1.2 Embedded Wall…………………………………………………….………15

2.5.1.3 Embedded Wall with Reinforced Earth……………………………..….…..15

2.5.1.4 Spread Footing on Reinforced Earth Wall………………………………....16

2.5.1.5 Bankseat at Top of Side Slope……………………….……………………16

2.5.1.6 Bankseat on Piles…………………………………………………………..16

2.5.1.7 Vertical Wall with Semi-integral Joint…………………………………….17

2.5.1.8 Bankseat with Semi-integral Joint…………………………………………17

2.5.2 Bridge Deck………………………………………………..……………….17

2.5.2.1 Insitu Concrete…………………………………………..………………….18

2.5.2.2 Post-tensioned Concrete Decks……………………….……………………18

2.5.2.3 Precast Beams………………………………………………………………18

2.5.1.4 Steel Beams and Composite Concrete Slab………………………………...19

2.5.2.5 Steel Box Section…………………………………………………………..19

2.5.2 Approach Slabs (Transition Slabs or Run-on Slab)………………..………20

2.6 Connection System for Integral Bridges……………………………………22

2.6.1 Bolts and Welded Connections…………………………………………….22

2.6.2 Connection using Ordinary reinforcing Steel………………………………23

2.6.2.1 Wide Insitu Crossheads…………………………………………………….24

2.6.2.2 Narrow Insitu Crossheads………………………………………………….25

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2.6.2.3 Integral Crossheads Cast in two stages……………………………………26

2.6.3 Tied-deck slab connection …………………………………………………26

2.6.4 Connection using Separated Slab deck …………………………………….27

2.6.5 Connection using Post-tensioning Technique……………………………...28

2.6.6 Connection through Splicing of Prestressing Strand………….……………30

2.7 Design of Integral Bridge……………………………………………………..30

2.8 Behavior of Integral Bridge………………………….………………………..35

2.8.1 Behavior of Superstructure………………………………………….………..35

2.8.2 Behavior of Piers……………………………………………………………..35

2.8.3 Behavior of Piles Supporting the Abutments………………………………...35

2.8.4 Behavior of Approach System……………………………………………….36

2.9 Advantages of integral abutment bridge……………………………………….38

2.10 Problem of integral abutment bridge (IAB)……………………………..39

2.11 Soil-Structure Interaction of Integral Bridge Abutment ……………………..41

2.12 Temperature Effects…………………………………………………………..42

2.13 Earlier Work ………………………………………………………………….45

2.14 Concluding Remarks …………………………………………………………47

Chapter 3- Methodology

3.1 Introduction ……………………………………………………………………48

3.2 The Research Process………………………….……………………………….48

3.3 Finite Element Method…………………………………………………………50

3.3.1 Finite element steps…………………………………………………………..50

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3.3.2 Finite Element Formulation ………………………………………………….51

3.3.1.1 Three nodded isoperimetric beam element ………………………………...54

1. Element definition……………………………………………………...54

2. Shape Function…………………………………………………………54

3. Strain displacement relation…………………………………………….55

4. Stress- Strain relation……………………………………………………56

5. Stiffness matrix…………………………………………………………..56

3.3.1.2 2-D Isoperimetric quadrilateral element…………………………………..57

1. Shape function …………………………….……………………………58

2. Strain displacement relation…………………………………………….59

3. Stiffness matrix…………………………………………………………60

3.3.1.3 2-D Infinite element……………………………………...………………..61

(I) One –dimensional Infinite element ……………………...……………61

(II) Two -dimensional Infinite element …………………………………...62

3.3.3 Plan Strain Condition………………………………………………………...63

3.4 Subgrade reaction (spring constant)……………………………………………64

3.4.1 Element definition………………………………………………………….. 64

3.4.2 The determination of Winkler models of soil behavior ……………………64

3.5 Non-Linear Elastic Model……………………………………………………...66

3.6 Non-Linear Solution Algorithm………………………………………………..70

.3.6.1 Solution techniques………………………………………………………….71

3.7 Proposed Finite Element Modeling of Integral Abutment Bridge……………..72

3.7.1 Loading of Bridge…………………………………………………………….72

1. Dead Load (self weight)………………………………………..………72

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2. Loading Code (BS 5400 and BD37/01)………………………………..72

3. Temperature Loading……………………………………………………74

3.7.2 Proposed Idealization of Superstructure……………………………………...74

3.7.2 Proposed Idealization of Abutment-foundation-backfill System……………74

3.8 Collection of Data………………………………………………………………75

3.8.1 Computer Implementation…………………………………………………... 76

3.8.1.1 Preparation of Input data…………………………………………………...76

3.9 Analysis of Data………………………………………………………………..78

3.10 Calibration of Program………………………………………………………79

3.11 Concluding Remarks………………………………………………………… 87

Chapter 4 – Result & Discussion

4.1 Introduction…………………………………………………………………….88

4.2 Loading Calculation……………………………………………………………90

4.3 Case Study ………………………………….………………………………….89

4.3.1. Dead Load (self weight)………………………………………………90

4.3.1.1 Load coming from slab weight ……………………………90

4.3.1.2 Load coming from beam weight …………………………..91

4.3.2 .Live Load……………………………………………………………... 92

4.3.2.1 HA Loading ………………………………………………93

4.3.2.2 HB loading ………………...……………………………..94

4.3.3 Load Combinations……………….…….……………………………...95

4.4 Constitutive Modeling…………………………………………………………97

4.3.3 Modulus of elasticity…………………………………………………97

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4.3.4 Modulus of subgrade reaction Ks……………………………………... 98

4.5 Non-Linear parameter ………………………………………………………..99

4.5.1 Clay …………………………………………………………….99

4.5.2 Sand Clay………………………………………………………102

4.5.3 Sand Silt………………………………………………………..104

4.5.4 Dense Sand…………………………………………………….106

4.6 Proposed Physical Modelings……………………………………………….108

4.7 Results and Discussion……………………………………………………...110

4.7.1 Spring Analogy……………………………………………111

4.7.1.1 Superstructure……………………………………..111

4.7.1.2 Substructures……………………………………...115

4.7.2 Finite Element Model………………………………………125

4.7.2.1 Linear Analysis……………………………………...125

4.7.2.1.1 Superstructure………………………………...127

4.7.2.1.2 Substructures………………………………….130

4.7.2.2 Non - Linear Analysis……………………………….148

4.7.2.2.1 Superstructure…………………………………150

4.7.2.2.2 Substructures……………..……………………151

4.8 Comparative Study on different proposed models…………………………168

4.8.1 Superstructure……………………………………………168

4.8.2 Substructure…………………………………………….172

4.8.2.1 Displacements…………………………………….172

4.8.2.2 Stresses……………………………………………180

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4.9 Concluding Remarks………………………………………………………. 185

Chapter 5- Conclusions and Recommendations

5.1 Introduction………………………………………………………………186

5.2 Results from Present Study………………………………………………187

5.3 Faced difficulty…………………………………………………………..189

5.4 Recommendations for future Researches………………..………………190

References………………………………………………………………………191

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Chapter 1- Introduction

1.1 Introduction to Bridge

Bridges play important roles in linking road system. A bridge is a structure facilitating

a communication route for carrying road traffic or other moving loads over a depression

or obstruction such as river, stream, channel, road or railway. The communication route

may be a railway track, a tramway, a roadway, a footpath, a cycle track or a

combination of them. Since a bridge is the key element in transportation system,

balance must be achieved between handling future traffic volume and loads and the cost

of a heavier and wider bridge structure. Strength must always be foremost, but should

measures to prevent deterioration. The designer of new bridges has control over these

parameters and must make wise decisions so that capacity and cost are in balance, and

safety is not compromised.

Bridges are designed to sustain all applied loads, ultimate bending moment, shear forces

and deformations. The predominant loads on bridges are gravity loads due to self-

weight and that of moving traffic using the bridge and its dynamic effects. Other loads

included those due to wind, earthquakes, snow, temperature and construction and so on.

They also should perform satisfactorily and must be durable during their intended life

when specifications and construction procedures are correctly implemented.

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1.2 Background of Research

Although the conventional bridges have been used without any extreme complication

and seem to be preformed well all these years, there are few drawbacks of the design

that can affect structure life and maintenance costs. The drawback of this conventional

bridge design is that the joints and bearings often cause maintenance issues: an example

is corrosion due to leaking of expansion joint. This raises a problem, especially since

joints and bearings are expensive to buy, install, maintain and repair. Expansion joints

are a serious source of costly and disruptive maintenance work. Therefore the concepts

were developed to physically and structurally connect superstructure with abutments,

namely, the integral bridge. Hence expansion joints and bearings are regarded no

longer.

The integral bridge relies on the abutment pilings to flex with movement in the

superstructure, allowing it to expand contract. Approach slabs, which are connected to

the abutment or deck slab with reinforcement, move with the concrete. Eventually, a

complex soil-structure interaction mechanism involving relative movement between the

bridge and the adjacent retained soil will exist. This interaction, in return can cause

significant damage to the structural damage to the bridge components, as well as

causing pavement ride-quality problems for motor vehicles due to the development of

the bump at the end of the bridge. Because of the occurrence of these drawbacks, there

is a critical need to construction. This research study is performed mainly to investigate

the behavior and response of IA Bridge due to its life time, where the soil media has

been taken to account.

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1.3 Nature of Problem

Although the IAB concept has proven to be conceptually successful in eliminating

expansion joint/bearing problems as well as economical in initial construction for a

wide range of span lengths, it has not turned out to be problem- and maintenance-free in

actual service. This is because the IAB concept suffers from an inherent, fundamental

flaw. Specifically, the IAB concept fails to explicitly and proactively address how the

relative displacement between the moving superstructure and fixed ground is to be

accommodated. This derives from the fact that the IAB concept fails to recognize that it

does not, and cannot, fundamentally alter nature and the laws of physics and the

resulting tendency of a bridge superstructure to undergo seasonal temperature and

length changes in its longitudinal direction. All that has changed between conventional

versus IAB bridge designs are the details of how this thermally induced displacement

occurs, and the nature of the resulting problems and maintenance issues it generates.

Thus IABs as currently designed still have maintenance costs as did their jointed

predecessors which inflates the true life-cycle cost of an IAB.

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1.4 Research Objectives

The main objective of the analysis is to study the response of integral abutment bridge

and soil media due to various loading. The loadings include gravity and live loads,

which have been calculated based on the ultimate state ULS, the ultimate state refers to

a physical collapse of all or part of the structure. Analysis will be done on the stresses

and displacement of various load combinations for different position of load.

1.4.1 Research objectives

Findings of a literature review of integral bridges to identify problems and

uncertainties,

To analyze the relation between structure and the surrounding media (soil), and

select the proper physical modeling which can indicate reality of this interaction.

To take nonlinearity of material to account and compare the linear analysis’

results with non-linear once to highlight the significant of nonlinear behavior of

soil.

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1.5 Scope of study

The scope of study under this project is to determine the displacement, normal stress

and principal stress of different components of an integral bridge. The study has been

carried out within the following scope:

Type of Analysis Method: Finite Element Method by using 2-D finite element

model with following elements:

(i) 3 nodded isoparametric beam bending element

(ii) 2-D isoperimetric quadrilateral element.

(iii) 2-D infinite element.

(iv) Winkler spring

BD 37/88 loads for highway bridges is used to estimate the bridge load

The materials parameters were calculated based on the actual data for the Malaysian

soil data.

Elastic plastic analysis has been conducted for all materials used.

Results are presented in :

Displacement in x, y

Bending moment

Normal stress in y

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1.6 Organization of Report

The research contains results of the study as outlined in section 1.5. In addition to this

introductory chapter, this report is organized as follow:

Chapter 2 presents the overview of the integral bridge and describes the attributes,

limitations, and other characteristics of the integral bridge. It also will represent the

outline of design guidelines for design integral abutment bridge according to BA

42/96: Volume 1: section 3: part 12: the design of integral bridge.

Chapter 3 presents the load of integral bridge which has been taken in consideration

in the analysis. It also presents the definition and derivation of elements which are

used in analysis. The non-linear elastic model (Dancan 1970 ) was discussed in

details in this chapter. The Computer Implementation (finite element code) and its

calibration have been done in this chapter also.

Chapter 4 presents the load calculation for gravity and the live load, also the

derivation of the soil parameters according to actual laboratory tests for Malaysian

soil, and calculation of the Winkler spring constant. It also present the analysis of

results obtained from the combustive analysis of integral bridge by using different

techniques. Finally, presents the comparative study on different proposed models.

Chapter 5 presents the conclusion and recommendations.

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References:

1.-Angus Low & Conor Lavery, Exploiting Soil-Structure in Integral Bridges,

Seminar on Design and Construction of Integral Bridges(22 July 2003)

2- Arsoy & Richard M. Barker, The Behavior of Integral Abutment Bridges,

Department of Civil and Environmental Engineering Virginia Polytechnic and State

University Blacksburg, Virginia(November1999)

3. AASHTO (1994). LRFD Bridge Design Specifications, first edition, American

Association of State Highway and Transportation Officials, Washington D.C.

4- Alampalli, Sreenivas and Yannotti, Arthur P. (1998), “In-Service Performance of

Integral Bridges and Jointless Decks”, Transportation Research Record 1624, Paper

No. 98-0540.

5-Bridge Structures Design Criteria, Government of Alberta.

6- J.Noorzaei, M.S.Jaffar, W.A.Thanoon, 3-D Modeling of Abutment- Foundation -

Backfill in Integral Bridge, International Conference on Bridge Engineering &

Hydraulic Structures, Selangor, Malaysia(July 2004)

7- S. Faraji & John. M .Ting, Nonlinear Analysis of Integral Bridges, Finite Element

Model. Department of civil & environment engineering, University of

Massachusetts (May 2001)

8- P.N.Godbole, M.N.Viladhar & J.Nooorazaei, Nonlinear Soil-Structure

Interaction Analysis Using Couples Finite-Infinite Elements, Civil Engineering

Department , University of Rookee, India(Aug 1989)

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9- Zienkiewicz,O.C., G.C. Nayak. 1972. Elasto - Plastic stress analysis, a

generalization for various constitutive relation including strain softening. Int

Journal Num. Meth. Energy. 5(1): 113-135.

10. M.G.Aswani, V.N.Vazirani & M.M.Ratwani, Design of Concrete Bridges,

Khanna Publishers,.

11. Jimin Huang ,Catherine E. & French Carol K. Shield, Behavior of Concrete

Integral Abutment Bridge ,Department of Civil Engineering University of

Minnesotas, (Nov 2004)

12. Mosely, W. H. and Bungey, J. B. (1990). Reinforced Concrete Design (4th

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15. Depart,emt of Transport, Highways and Traffic (1989). BD 37/88 : Load for

Highway Bridges.

16. Department pf Transport, Highways and Traffic (2001). BD 37/01 : Load for

Highway Bridges.

17. B.M. Lehane, D.L. Keogh, E.J. O'Brien (1998). Simplified elastic model for

restraining effects of backfill soil on integral bridges.

18. B. A. Nicholson (1998). Integral Abutments for Prestressed Beam Bridges.

Prestressed Concrete Association.

19. R. J. Lock (2002). Integral Bridge Abutments. M.Eng. Project Report.

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20. M. Dicleli (2001). Computer-Aided Limit States Analysis of Bridge Abutments.

Electronic Journal of Structural Engineering, Volume 1. No1 (2001) 2-4.

21. V. C. Mistry (2002). Integral Abutment and Jointless Bridges.

http://www.nabro.unl.edu/articles/2002012/download/vasant.pdf

22. G. L. England, N. C. M. Tsang (2001). Towards the Design of Soil Loading for

Integral Bridges – Experimental Evaluation. Department of Civil and

Environmental Engineering, Imperial College, London.

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Problems, Innovative Geosynthetic Cures. Manhattan College. School of

Engineering. Civil Engineering Department. Bronx, New York, USA.

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Bridge. Dep. Of Civil, Environmental and Ocean Engineering, Stevens Institute

of Technology, Hoboken, NJ.

http://www.civil.columbia.edu/em2002/procedings/papers/432pdf

26. http://business.fortunecity.com/kerkorian/666/integral/integral.html

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Solutions Using EPS Geofoam and Other Geosynthetics. Manhattan College.

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29. J.E Akin (1986). Finite Element Analysis For Undergraduates, 1st Edition.

Academic Press.

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