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- 992 pages
- English
- PDF
- Available on iOS & Android
eBook - PDF
Advanced Mechanics of Materials and Applied Elasticity
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About This Book
This book presents both differential equation and integral formulations of boundary value problems for computing the stress and displacement fields of solid bodies at two levels of approximation - isotropic linear theory of elasticity as well as theories of mechanics of materials. Moreover, the book applies these formulations to practical solutions
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Yes, you can access Advanced Mechanics of Materials and Applied Elasticity by Anthony E. Armenàkas in PDF and/or ePUB format, as well as other popular books in Physical Sciences & Mechanics. We have over one million books available in our catalogue for you to explore.
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Table of contents
- Front cover
- Foreword
- Dedication
- Table of Contents
- Properties of Plane Areas
- Chapter 1. Cartesian Tensors
- Chapter 2. Strain and Stress Tensors
- Chapter 3. Stress–Strain Relations
- Chapter 4. Yield and Failure Criteria
- Chapter 5. Formulation and Solution of Boundary Value Problems Using the Linear Theory of Elasticity
- Chapter 6. Prismatic Bodies Subjected to Torsional Moments at Their Ends
- Chapter 7. Plane Strain and Plane Stress Problems in Elasticity
- Chapter 8. Theories of Mechanics of Materials
- Chapter 9. Theories of Mechanics of Materials for Straight Beams Made from Isotropic, Linearly Elastic Materials
- Chapter 10. Non-Prismatic Members —Stress Concentrations
- Chapter 11. Planar Curved Beams
- Chapter 12. Thin-Walled, Tubular Members
- Chapter 13. Integral Theoremsof Structural Mechanics
- Chapter 14. Analysis of Statically Indeterminate Framed Structures
- Chapter 15. The Finite Element Method
- Chapter 16. Plastic Analysis and Design of Structures
- Chapter 17. Mechanics of Materials Theory for Thin Plates
- Chapter 18. Instability of Elastic Structures
- Back cover
- Appendix A. Mechanical Properties of Materials
- Appendix B. Stress–Strain Relations for Orthotropic and Isotropic Materials
- Appendix C. Centroid, Moments and Products of Inertia of Plane Surfaces
- Appendix D. Method of Finite Differences
- Appendix E. Elements of Calculus of Variations
- Appendix F. Derivation of the Expression for the Plane Stress Function X(x1, x2, x3)
- Appendix G. Functions of Discontinuity
- Appendix H. Properties of Rolled Shapes