كتاب : Elasticity of Transversely Isotropic Materials

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Elasticity of Transversely Isotropic Materials (Solid Mechanics and Its Applications

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Elasticity of Transversely Isotropic Materials (Solid Mechanics and Its Applications) (Solid Mechanics and Its Applications): Haojiang Ding Weiqiu Chen L. Zhang
Springer | ISBN: NOT FOUND | 2006 | PDF (OCR) | 435 pages | 39.8 Mb

This book presents a comprehensive and systematic analysis of problems of transversely isotropic materials that have wide applications in civil, mechanical, aerospace, materials processing and manufacturing engineering. Various efficient methods based on three-dimensional elasticity are developed under a unified framework, including the displacement method, the stress method, and the state-space method. In particular, a three-dimensional general solution is derived to solve practical problems such as the infinite space, half-space, bimaterial space, layered medium, bodies of revolution, thermal stresses and three-dimensional contact. Exact and analytical solutions are also derived for static and dynamic problems of plates and shells, which may be used as the benchmarks for numerical or approximate analysis. Coupling effects of inner/outer fluids and surrounding elastic media on the free vibration cylindrical and spherical shells are discussed in detail. New state-space formulations are established for the analysis of rectangular plates and spherical shells, from which two independent classes of vibrations can be easily clarified.In short, this is the first monograph on mechanics of transversely isotropic materials, which is unique, covers topics of practical importance and provides many references for the reader.


Table of Contents
Ch. 1 Basic equations of anisotropic elasticity 1
Ch. 2 General solutions for transversely isotropic problems 29
Ch. 3 Problems for infinite solids 71
Ch. 4 Half-space and layered media 107
Ch. 5 Equilibrium of bodies of revolution 147
Ch. 6 Thermal stresses 183
Ch. 7 Frictional contact 205
Ch. 8 Bending, vibration and stability of plates 247
Ch. 9 Vibrations of cylinders and cylindrical shells of transversely isotropic materials 283
Ch. 10 Spherical shells of spherically isotropic materials 327

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