Inelastic Analysis of Solids and Structures
✍ Scribed by M. Kojic, Klaus-Jürgen Bathe
- Publisher
- Springer
- Year
- 2010
- Tongue
- English
- Leaves
- 418
- Series
- Computational fluid and solid mechanics
- Edition
- 1
- Category
- Library
No coin nor oath required. For personal study only.
✦ Synopsis
Inelastic Analysis of Solids and Structures presents in a unified manner the physical and theoretical background of inelastic material models and computational methods, and illustrates the behavior of the models in typical engineering conditions. It is based on experimental observations and principles of mechanics, thus describing computational algorithms for stress calculation and presenting solved examples. The theoretical background is given to an extent necessary to describe the commonly employed material models in metal isotropic and orthotropic plasticity, thermoplasticity and viscoplasticity, and the plasticity of geological materials . The computational algorithms are developed in a unified manner with some detailed derivations of the algorithmic relations . The solved examples are designed to give insight into the material behavior in various engineering conditions, and to demonstrate the application of the computational algorithms.
✦ Subjects
Механика;Механика деформируемого твердого тела;
📜 SIMILAR VOLUMES
<p><P>This book presents computational procedures for the stress integration of inelastic constitutive relations within the incremental-iterative finite element analysis and general strain-driven problems of solids and structures. The book gives the physical and theoretical foundations of inelastic
The modeling of mechanical properties of materials and structures is a complex and wide-ranging subject. In some applications, it is sufficient to assume that the material remains elastic, i.e. that the deformation process is fully reversible and the stress is a unique function of strain. However, s
The modeling of mechanical properties of materials and structures is a complex and wide-ranging subject. In some applications, it is sufficient to assume that the material remains elastic, i.e. that the deformation process is fully reversible and the stress is a unique function of strain. However, s
Preface Part I:Fundamentals- 1.Introduction to Cartesian Tensors 2.Stress 3.Strain Part II:Useful Constitutive Laws- 4.Behavior of Engineering Materials 5.Linear Elastic Behavior 6.Linear Viscoelastic Behavior 7.Introduction to Nonlinear Viscoelastic Behavior:Creep 8.Plasticity 9.Boundary Value Prob