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Multiscale Modeling Approaches for Composites

Autor George Chatzigeorgiou, Fodil Meraghni, Nicolas Charalambakis
en Limba Engleză Paperback – 19 ian 2022
Multiscale Modeling Approaches for Composites outlines the fundamentals of common multiscale modeling techniques and provides detailed guidance for putting them into practice. Various homogenization methods are presented in a simple, didactic manner, with an array of numerical examples.
The book starts by covering the theoretical underpinnings of tensors and continuum mechanics concepts, then passes to actual micromechanic techniques for composite media and laminate plates. In the last chapters the book covers advanced topics in homogenization, including Green’s tensor, Hashin-Shtrikman bounds, and special types of problems. All chapters feature comprehensive analytical and numerical examples (Python and ABAQUS scripts) to better illustrate the theory.


  • Bridges theory and practice, providing step-by-step instructions for implementing multiscale modeling approaches for composites and the theoretical concepts behind them
  • Covers boundary conditions, data-exchange between scales, the Hill-Mandel principle, average stress and strain theorems, and more
  • Discusses how to obtain composite properties using different boundary conditions
  • Includes access to a companion site, featuring the numerical examples, Python and ABACUS codes discussed in the book
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Specificații

ISBN-13: 9780128231432
ISBN-10: 0128231432
Pagini: 364
Ilustrații: 100 illustrations (20 in full color)
Dimensiuni: 152 x 229 mm
Greutate: 0.49 kg
Editura: ELSEVIER SCIENCE

Cuprins

Part I. Tensors and Continuum Mechanics Concepts
1. Tensors
2. Continuum mechanics
Part II. Micromechanics for Composite Media
3. General concepts of micromechanics
4. Voigt and Reuss bounds
5. Eshelby solution based mean-field methods
6. Periodic homogenization
7. Laminate theory
Part III. Special Topics in Homogenization
8. Composite spheres/cylinders assemblage
9. Green’s tensor
10. Hashin-Shtrikman bounds
11. Mathematical homogenization theory
12. Nonlinear composites