Addresses behaviour of materials under extreme mechanical conditions and of failure in terms of non-linear continuum mechanics and instability theory.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Davide Bigoni is Professor of Solid and Structural Mechanics at the University of Trento, Italy, where he has been head of the Department of Mechanical and Structural Engineering for the past ten years. He was honored as a Euromech Fellow of the European Mechanics Society. He is co-editor of the Journal of Mechanics of Materials and Structures (an international journal founded by C. R. Steele) and is associate editor of Mechanics Research Communications. He co-edited, with Deseri Luca, Recent Progress in the Mechanics of Defects (2011).
Inhaltsangabe
1. Introduction 2. Elements of tensor algebra and analysis 3. Solid mechanics at finite strains 4. Isotropic nonlinear hyperelasticity 5. Solutions of simple problems in finitely deformed nonlinear elastic solids 6. Constitutive equations and anisotropic elasticity 7. Yield functions with emphasis on pressure-sensitivity 8. Elastoplastic constitutive equations 9. Moving discontinuities and boundary value problems 10. Global conditions of uniqueness and stability 11. Local conditions for uniqueness and stability 12. Bifurcation of elastic solids deformed incrementally 13. Applications of local and global uniqueness and stability criteria to non-associative elastoplasticity 14. Wave propagation, stability and bifurcation 15. Post-critical behaviour and multiple shear band formation 16. A perturbative approach to material instability.
1. Introduction 2. Elements of tensor algebra and analysis 3. Solid mechanics at finite strains 4. Isotropic nonlinear hyperelasticity 5. Solutions of simple problems in finitely deformed nonlinear elastic solids 6. Constitutive equations and anisotropic elasticity 7. Yield functions with emphasis on pressure-sensitivity 8. Elastoplastic constitutive equations 9. Moving discontinuities and boundary value problems 10. Global conditions of uniqueness and stability 11. Local conditions for uniqueness and stability 12. Bifurcation of elastic solids deformed incrementally 13. Applications of local and global uniqueness and stability criteria to non-associative elastoplasticity 14. Wave propagation, stability and bifurcation 15. Post-critical behaviour and multiple shear band formation 16. A perturbative approach to material instability.
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