| Description |
1 online resource : illustrations |
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text txt rdacontent |
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computer c rdamedia |
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online resource cr rdacarrier |
| Series |
Woodhead Publishing in mechanical engineering |
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Woodhead Publishing in mechanical engineering.
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| Note |
Print version record. |
| Bibliography |
Includes bibliographical references and index. |
| Contents |
Cover; Hypersingular integral equations in fracture analysis; Copyright; Dedication; Contents; List of figures; List of tables; Preface; The author; Chapter 1 Elastic crack problems, fracture mechanics, equations of elasticity and finite-part integrals; 1.1 Elastic crack problems; 1.2 Linear fracture mechanics; 1.3 Equations of anisotropic elasticity; 1.4 Hadamard finite-part integrals; Chapter 2 Hypersingular integral equations for coplanar cracks in anisotropic elastic media; 2.1 Fourier integral representations for displacements and stresses. |
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2.2 Coplanar cracks in a homogeneous elastic full space2.3 A periodic array of coplanar cracks; 2.4 Coplanar cracks in an infinitely long homogeneous elastic slab; 2.5 Coplanar cracks between two dissimilar homogeneous elastic half spaces; 2.6 Stresses near crack tips; 2.7 Summary and remarks; Chapter 3 Numerical methods for solving hypersingular integral equations; 3.1 Hypersingular integral equations; 3.2 Collocation technique of Kaya and Erdogan; 3.3 Crack element method; 3.4 Summary; Chapter 4 Hypersingular boundary integral equation method for planar cracks in an anisotropic elastic body. |
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4.1 A plane elastostatic crack problem4.2 Hypersingular boundary integral equation method; 4.3 Hypersingular integral equations for arbitrarily located planar cracks in idealised elastic spaces; 4.4 Summary; Chapter 5 A numerical Green's function boundary integral approach for crack problems; 5.1 Special Green's functions for crack problems; 5.2 A numerical Green's function for arbitrarily located planar cracks; 5.3 A numerical Green's function boundary integral equation method for multiple planar cracks; 5.4 Summary and remarks; Chapter 6 Edge and curved cracks and piezoelectric cracks. |
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6.1 An edge crack problem6.2 A curved crack problem; 6.3 Cracks in piezoelectric solids; Appendix A Computer programmes for the hypersingular boundary integral equation method; Appendix B Computer programmes for the numerical Green's function boundary integral equation method; Bibliography; Index. |
| Summary |
Hypersingular integral equations in fracture analysis explains how plane elastostatic crack problems may be formulated and solved in terms of hypersingular integral equations. The unknown functions in the hypersingular integral equations are the crack opening displacements. Once the hypersingular integral equations are solved, the crack tip stress intensity factors, which play an important role in fracture analysis, may be easily computed. This title consists of six chapters: Elastic crack problems, fracture mechanics, equations of elasticity and finite-part integrals; Hypersingular integral e. |
| Subject |
Fracture mechanics -- Mathematics.
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Integral equations -- Numerical solutions.
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Mécanique de la rupture -- Mathématiques.
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Équations intégrales -- Solutions numériques.
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TECHNOLOGY & ENGINEERING -- Engineering (General)
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TECHNOLOGY & ENGINEERING -- Reference.
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Fracture mechanics -- Mathematics
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Integral equations -- Numerical solutions
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| Other Form: |
Print version: Ang, W.T., 1961- Hypersingular integral equations in fracture analysis 0857094807 |
| ISBN |
0857094807 (electronic bk.) |
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9780857094803 (electronic bk.) |
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9780857094797 (hardback) |
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0857094793 (hardback) |
| Standard No. |
AU@ 000055974970 |
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CHBIS 010295268 |
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CHNEW 001012189 |
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CHVBK 327781742 |
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DEBBG BV042309772 |
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DEBSZ 414275454 |
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DEBSZ 431678316 |
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GBVCP 797009876 |
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NLGGC 375352309 |
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