Homogenization of differential operators and integral functionals /
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| Author / Creator: | Zhikov, V. V. (Vasiliĭ Vasilʹevich) |
|---|---|
| Imprint: | Berlin ; New York : Springer-Verlag, c1994. |
| Description: | xi, 570 p. : ill. ; 25 cm. |
| Language: | English |
| Subject: | |
| Format: | Print Book |
| URL for this record: | http://pi.lib.uchicago.edu/1001/cat/bib/1628969 |
Table of Contents:
- Ch. 1. Homogenization of Second Order Elliptic Operators with Periodic Coefficients
- Ch. 2. An Introduction to the Problems of Diffusion
- Ch. 3. Elementary Soft and Stiff Problems
- Ch. 4. Homogenization of Maxwell Equations
- Ch. 5. G-Convergence of Differential Operators
- Ch. 6. Estimates for the Homogenized Matrix
- Ch. 7. Homogenization of Elliptic Operators with Random Coefficients
- Ch. 8. Homogenization in Perforated Random Domains
- Ch. 9. Homogenization and Percolation
- Ch. 10. Some Asymptotic Problems for a Non-Divergent Parabolic Equation with Random Stationary Coefficients
- Ch. 11. Spectral Problems in Homogenization Theory
- Ch. 12. Homogenization in Linear Elasticity
- Ch. 13. Estimates for the Homogenized Elasticity Tensor
- Ch. 14. Elements of the Duality Theory
- Ch. 15. Homogenization of Nonlinear Variational Problems
- Ch. 16. Passing to the Limit in Nonlinear Variational Problems
- Ch. 17. Basic Properties of Abstract [Gamma]-Convergence
- Ch. 18. Limit Load
- Appendix A. Proof of the Nash-Aronson Estimate
- Appendix B. Weak Convergence in L[superscript 1] and Weak Convergence of Measures
- Appendix C. A Property of Bounded Lipschitz Domains.