- Titulinis
- Dalykinė ir mokslinė literatūra
- Technologijos mokslai
- Mechanika
- Nonlinear Continuum Mechanics for Finite Elasticity-Plasticity
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Koichi Hashiguchi
Nonlinear Continuum Mechanics for Finite Elasticity-Plasticity
Balsavo 0
ISBN: 9780128194287
Autorius : Koichi Hashiguchi
Leidimo metai: 2020
Leidėjas: Elsevier
Leidinio kalba: Anglų
Formatas: Minkšti viršeliai
Formatas: 9×6
Autorius : Koichi Hashiguchi
Leidimo metai: 2020
Leidėjas: Elsevier
Leidinio kalba: Anglų
Formatas: Minkšti viršeliai
Formatas: 9×6
Kaina:
Šių parametrų produkto neturime
Likutis pakankamas
Pristatymo terminas Lietuvoje 3-6 savaitės
Pristatymo terminas Lietuvoje 1-4 darbo dienos. Galimas nedidelis vėlavimas
Pristatymo terminas Lietuvoje 3-6 savaitės
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Aprašymas
<p><i>Nonlinear Continuum Mechanics for Finite Elasticity-Plasticity</i> empowers readers to fully understand the constitutive equation of finite strain, an essential piece in assessing the deformation/strength of materials and safety of structures. The book starts by providing a foundational overview of continuum mechanics, elasticity and plasticity, then segues into more sophisticated topics such as multiplicative decomposition of deformation gradient tensor with the isoclinic concept and the underlying subloading surface concept. The <i>subloading surface concept</i> insists that the plastic strain rate is not induced suddenly at the moment when the stress reaches the yield surface but it develops continuously as the stress approaches the yield surface, which is crucially important for the precise description of cyclic loading behavior. Then, the exact formulations of the elastoplastic and viscoplastic constitutive equations based on the multiplicative decomposition are expounded in great detail. The book concludes with examples of these concepts and modeling techniques being deployed in real-world applications. Table of Contents: 1. Mathematical Basics 2. General (Curvilinear) Coordinate System 3. Description of Deformation/Rotation in Convected Coordinate System 4. Deformation/Rotation (Rate) Tensors 5. Conservation Laws and Stress Tensors 6. Hyperelastic Equations 7. Development of Elastoplastic Constitutive Equations 8. Multiplicative Decomposition of Deformation Gradient Tensor 9. Multiplicative Hyperelastic-based Plastic and Viscoplastic Constitutive Equations 10. Friction Model: Finite Sliding Theory</p>
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