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• W656727543 abstract "1. The direct method in the calculus of variations.- 2. Minimum problems for integral functionals.- 3. Relaxation.- 4. ?-convergence and K-convergence.- 5. Comparison with pointwise convergence.- 6. Some properties of ?-limits.- 7. Convergence of minima and of minimizers.- 8. Sequential characterization of ?-limits.- 9. ?-convergence in metric spaces.- 10. The topology of ?-convergence.- 11. ?-convergence in topological vector spaces.- 12. Quadratic forms and linear operators.- 13. Convergence of resolvents and G-convergence.- 14. Increasing set functions.- 15. Lower semicontinuous increasing functionals.- 16. $$ bar{Gamma } $$-convergence of increasing set functional.- 17. The topology of $$ bar{Gamma } $$-convergence.- 18. The fundamental estimate.- 19. Local functionals and the fundamental estimate.- 20. Integral representation of ?-limits.- 21. Boundary conditions.- 22. G-convergence of elliptic operators.- 23. Translation invariant functional.- 24. Homogenization.- 25. Some examples in homogenization.- Guide to the literature." @default.
• W656727543 created "2016-06-24" @default.
• W656727543 creator A5052472275 @default.
• W656727543 date "1993-01-01" @default.
• W656727543 modified "2023-10-06" @default.
• W656727543 title "An Introduction to Γ-Convergence" @default.
• W656727543 hasPublicationYear "1993" @default.
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