Continuum models for materials with microstructure
Author(s)
Bibliographic Information
Continuum models for materials with microstructure
（Wiley series in materials, modelling and computation）
Wiley, c1995
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Includes bibliographical references and index
Description and Table of Contents
Description
When designing structures (bridges, anchors, aeroplanes) or studying forces that structures must resist, a model is needed to represent the system under consideration. In some cases, it is necessary to observe the forces and movements of the particles within that system, which is when models for microstructures are necessary. This monograph presents the theory and application of new methods for the continuum modelling of heterogeneous media. Many new areas are addressed, such as nonlinear phenomena in solid continuum mechanics, nonlocal effects in geomaterials, self-organization and pattern formation in materials science, and numerical aspects of higher order continua.
Table of Contents
- Experimental Methods for Study of Cosserat Elastic Solids and Other Generalized Elastic Continua (R. Lakes)
- A Micromechanics-Based Continuum Theory for Microcracking Localization of Rocks Under Compression (Y. Okui & H. Horii)
- Equilibrium Bifurcations in Dipole Asymptotics Model of Periodic Crack Arrays (A. Dyskin)
- Non-Local Damage (G. Pijaudier-Cabot)
- A Gradient-Dependent Elastic Model for Granular Materials and Strain Localization (F. Oka)
- Computational Issues in Gradient Plasticity (R. de Borst, et al.)
- Microstructure and Scale Effect in Granular Rocks (J. Sulen, et al.)
- Constitutive Modelling Using the Disturbed State as Microstructure Self-Adjustment Concept (C. Desai)
- Localization in Micropolar Continua (K. William, et al.)
- Lattice Type Fracture Models for Concrete (J. van Mier, et al.)
- Constitutive Modeling for Nanostructured Materials (W. Milligan, et al.)
- Spatial Coupling and Propagative Plastic Instabilities (Y. Estrin & L. Kubin)
- A Relative Gradient Model for Laminated Materials (H.-B
- M
- hlhaus)
- Index.
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