This introduction to solid mechanics provides a clear, rigorous treatment of the principles underlying practices so that students know the theory well enough to solve problems from first principles. A wealth of examples illustrate the meaning of the theory without simply offering recipes or maps for solving similar problems. Generous explanations are made in examples to elaborate how the theory and modeling have been applied. In short, examples are meant more to be read and studied and less to be mapped. To familiarize students with the use of modern engineering computer-based tools, several end-of-chapter problems are specially design oriented to help foster computer programming skills. Finally, the book introduces the finite element method so that students understand the theory when they use finite element codes for computing stresses in their design projects.; Table of Contents Preface. About the Authors. 1. Fundamental Notions. 2. Stress. 3. Strain. 4. Introduction to Mechanical Properties of Solids. 5. One-Dimensional Problems. 6. Generalized Hooke's Law and Introduction to Energy Methods. 7. Plane Stress. 8. Plane Strain. 9. Failure Criteria. 10. Section Forces in Beams. 11. Stresses in Beams. 12. Deflection of Beams. 13. Singularity Functions. 14. Torsion. 15. Three-Dimensional Stress Properties at a Point. 16. Three-Dimensional Strain Relations at a Point. 17. Introduction to Elastic Stability. 18. Energy Methods. 19. Introduction to Finite Elements. Appendices I. Deformation of Isotropic Materials. II. Proof Using Tensor Notation that Strain is a Second-Order Tensor. III. A Note on the Maxwell-Betti Theorem. IV. Tables. V. Answers to Problems. Index.;

Includes bibliographical references and index