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several models that have variable geometry and dimensions before the final model can be chosen. In the comparison study it is understood that dimensions, such as length, and complete geometry model are not the main factors that influence the accuracy of the results. Hence, the half and short pipe model (i.e. Model 3) that requires a fewer number of elements was acceptable and chosen for this study. Since the nature of this study involves the integrity of bonding between reinforced material (i.e. steel) and reinforcing material (i.e. composite), the composite repair model was developed based on a macro-scale level only. The theory of homogenisation was applied and rules of mixture were used in this development. Several sets of predicted elastic constant values were analysed numerically as a precursor to the stress and strain distribution study. The numerical results have shown a good consistency of stress and strain concentration factors before and after the composite repair as the defect length increases. In this numerical stress analysis study, both hoop and axial stresses are inversely proportional to the composite repair thickness. However, the defect length has a proportional relationship with hoop stress but an inversely proportional relationship with axial stress. Interestingly, in the stress and strain concentration study, these concentration factors do not depend on the repair length and thickness but on defect length and the biaxial effects on structural response instead. In fact, based on the earlier study (i.e. stress concentration on the unrepaired pipe model), the hoop stress concentration is directly proportional to the length of the arc-shaped defect and the axial stress concentration is inversely proportional to the length of the arc-shaped defect. In the stress analysis of composite repair, Notch 40 has shown the highest reduction in hoop and axial stress concentration values (i.e. 16.9% and 32.5% respectively) compared to other notches. In another study, PRI has been presented as one of the potential aid tools for benchmarking the efficiency and design optimisation in composite repairs, for example the optimum composite repair for a 40 mm defect is 160 mm instead of 188 mm as recommended by ASME. 126
In fact, for Notch 40 with 18 plies of composite repair, at the optimum repair length of 160 mm, PRI shows that a 19.96% stress load has been transferred in the hoop direction and 38.15% of stress load has been transferred in the axial direction if the material is Carbon Epoxy. For Glass Epoxy, 18.27% of stress load has been transferred in the hoop direction and 33.74% in the axial direction. Commercially, the manufacturer would benefit if they decided to perform this PRI first, i.e. before the actual pipeline repair work is carried out. Therefore, this PRI gives greater confidence not only to manufacturers but also to operators or pipeline owners. Regardless of the geometry and size of the defect, this PRI will be able to provide insights into the verification of manual calculations. The study on the theoretical stress concentration with and without composite repair at this end of this chapter concludes that there is the possibility of expanding the theoretical stress concentration factors in a more diversified way in the future which may involve various types of notch (e.g. U or V shaped defects) at different lengths and defect depths. Hence, this theoretical concentration factor with and without repair, based on the finite element method, can provide a good source of information or a database which later would help manufacturers in their design and operation of composite repairs. 127
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CRANFIELD UNIVERSITY MAHADI ABD MUR
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ABSTRACT One of the most common pro
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TABLE OF CONTENTS ABSTRACT ........
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3.7.1 Introduction ................
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5.6 Summary and Conclusions .......
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Figure 3.1: Schematic diagram of th
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Figure 5.4: The average temperature
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NOMENCLATURES ACFM Alternating Curr
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1 INTRODUCTION One of the most comm
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1.1 Objectives Knowing this backgro
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The methodology of this integrated
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Chapter 6 contains the summary and
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period of the major part of the exi
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Figure 2.2: Reported interest in de
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Figure 2.4: Dent damage caused by v
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presented current practices, recent
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Energy Workforce Sdn Bhd (2011) cla
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available provides real time detect
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2.3.3 Reliability Analysis of Infor
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Figure 2.9: Pipeline failure probab
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2.3.3.1 NDT Reliability and POD cur
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increase in the yield limit of stee
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the SCC assessment in their integri
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Manufacturers such as Walkers Techn
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Company L.P, 2005); Aquawrap ® pro
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monitoring, inspection, and damage
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2.6.2 Aims of Structural Health Mon
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Figure 2.16: Application fields and
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egistered by the piezoelectric sens
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discretization error. Round-off err
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notches and Neuber‘s is better fo
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maximum local stress at discontinui
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De Carvalho (2005) concludes that t
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accurate simulation of loading espe
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Based on the above facts, the opera
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3 FINITE ELEMENT ANALYSIS (FEA) IN
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Figure 3.2: Schematic diagram of th
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In this modelling work (i.e. compos
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This partition toolset also helps u
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Figure 3.6: Mesh control using Swee
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Figure 3.7: Schematic representatio
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discretization. Therefore, in this
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According to Staten et al. (2010b),
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3.5 The influence of pressure on th
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each pressure value remains constan
Page 95 and 96: Axial Stress, σa (S22) was referre
Page 97 and 98: Figure 3.14 shows a graph of analyt
Page 99 and 100: the notch defect is found to be in
Page 101 and 102: One of the contributions of this st
Page 103 and 104: Table 3.4: Convergence tests on var
Page 105 and 106: Figures 3.16 and 3.17 show that the
Page 107 and 108: Figure 3.20 shows that as the relat
Page 109 and 110: 3.7.4 Concluding Remarks A biaxial
Page 111 and 112: yarns change and lateral contact be
Page 113 and 114: For predicting E2 and Gl2, a number
Page 115 and 116: Where: Ar = weight of one sheet of
Page 117 and 118: Where; The Stiffness matrix is trad
Page 119 and 120: simulations for the hoop strain at
Page 121 and 122: Figure 3.24: Finding the hoop stres
Page 123 and 124: Table 3.8: The effect of repair len
Page 125 and 126: four up to 18 layers. In this study
Page 127 and 128: hoop and axial stress concentration
Page 129 and 130: Table 3.11: Predicted Elastic Const
Page 131 and 132: Table 3.13: Axial Stress v/s L/W ra
Page 133 and 134: Hoop Stress (MPa) Figure 3.3: Hoop
Page 135 and 136: However, Frost (2008) and Alexander
Page 137 and 138: Table 3.17: Ratio of Axial Stress N
Page 139 and 140: axial load (e.g. buried pipelines t
Page 141 and 142: 3.10 Numerical Strain Analysis of C
Page 143 and 144: Figure 3.36 shows the contours befo
Page 145: Stress Concentration Factor 2 1.8 1
Page 149 and 150: this second approach (i.e. the expe
Page 151 and 152: 4.2.2 Strain Gauge Selection and Cr
Page 153 and 154: Finally, a method used to calculate
Page 155 and 156: Where, and are the maximum and mini
Page 157 and 158: should be between 20 and 28 bar and
Page 159 and 160: welded weld neck flange at both end
Page 161 and 162: Figure 4.7: Sensor and heating elem
Page 163 and 164: Figure 4.9: A summary of data acqui
Page 165 and 166: One of the objectives of doing this
Page 167 and 168: Figure 4.14: A schematic diagram of
Page 169 and 170: Table 4.1: Strain gauge readings at
Page 171 and 172: microstrain 3.00E-04 2.50E-04 2.00E
Page 173 and 174: However, the axial load transfer is
Page 175 and 176: Mircostrain 500 450 400 350 300 250
Page 177 and 178: Since the defect is not a flat notc
Page 179 and 180: Again, the epoxy resin plays a sign
Page 181 and 182: Table 4.4: Study at the defect area
Page 187 and 188: 14.25% in hoop strain and 23.5% in
Page 189 and 190: consideration for the selection of
Page 191 and 192: 5.4 Methodology of Thermal Expansio
Page 193 and 194: Figure 5.1: Some preventive measure
Page 195 and 196: 5.4.1 The Fundamentals of the Therm
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5.5 Analysis of Results 5.5.1 The t
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Thermal Output (strain ) 0.0002 0.0
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(Strain ,ε) Figure 5.12: Coefficie
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(Strain ,ε) 0.0002 0.00018 0.00016
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Table 5.1: The strain readings afte
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maximum shear strain increase as th
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The above results show that shear s
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shear strains becomes more stable a
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for future safe design and operatio
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has been fully cured. Poor surface
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6.3 Primary PhD Achievements The ea
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In Chapter 5, the CTE was determine
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ASM International (2002), "Thermal
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Bucinell, R. B. (2001), Calculating
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Proceedings of OMAE'01 20th Interna
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Greenwood, R. (2002), UKOPA Pipelin
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Kotrechko, S. A., Krasovskii, A. Y.
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Mousavi, S. E., Xiao, H. and Sukuma
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Raju, I. S. and Newman, J. C. (1986
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Tennyson, R. C. and Mufti, A. A. (2
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Xue, L., Widera, G. E. O. and Sang,
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General Technical Specifications: T
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Photos of the Design and Build of t
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Composite Installation Process usin
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APPENDIX 3 - STRAIN GAUGE INSTALLAT
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Figure 7: Mylar tape was stuck onto
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Figure 19: Repeating the above proc
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2) Electrical Insulation Test Resul
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