Nonlinear elasticity : theory and applications
著者
書誌事項
Nonlinear elasticity : theory and applications
（London Mathematical Society lecture note series, 283）
Cambridge University Press, 2001
- : pbk
大学図書館所蔵 全62件
注記
Includes bibliographies and index
内容説明・目次
内容説明
Nonlinear elasticity is concerned with nonlinear effects associated with deformations of elastic bodies subjected to external forces or temperature variations. It has important applications in many areas, including the aerospace and rubber industries, and biomechanics. This book, written by a group of leading researchers invited especially for the purpose, provides an up-to-date and concise account of the fundamentals of the theory of nonlinear elasticity and a comprehensive review of several major current research directions in this important field. It combines the characteristics of coherence and detail found in standard treatises with the strength and freshness of research articles. The emphasis is placed firmly on coverage of modern topics and recent developments rather than on the very theoretical approach often found. The book will be an excellent reference source for both beginners and specialists in engineering, applied mathematics and physics. It is also ideally suited for graduate courses.
目次
- Preface
- 1. Elements of the theory of finite elasticity R. W. Ogden
- 2. Hyperelastic Bell materials: retrospection, experiment, theory M. F. Beatty
- 3. Universal results in finite elasticity G. Saccomandi
- 4. Equilibrium solutions for compressible nonlinearly elastic materials C. O. Horgan
- 5. Exact integrals and solutions for finite deformations of the incompressible Varga elastic materials J. M. Hill
- 6. Shear Ph. Boulanger and M. Hayes
- 7. Elastic membranes D. M. Haughton
- 8. Elements of the theory of elastic surfaces D. J. Steigmann
- 9. Singularity theory and nonlinear bifurcation analysis Y.-C. Chen
- 10. Perturbation methods and nonlinear stability analysis Y. B. Fu
- 11. Nonlinear dispersive waves in a circular rod composed of a Mooney-Rivlin material H.-H. Dai
- 12. Strain-energy functions with multiple local minima: modeling phase transformations using finite thermo-elasticity R. Abeyaratne, K. Bhattacharya and J. K. Knowles
- 13. Pseudo-elasticity and stress softening R. W. Ogden.
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