A convergence for bivariate functions aimed at the convergence of saddle values-Reference-Cited by-同舟云学术

A convergence for bivariate functions aimed at the convergence of saddle values

Published:1983 Issue: Volume: Page:1-42
ISSN:0075-8434
Container-title:Mathematical Theories of Optimization
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Author:

Attouch Hedy,Wets Roger J.-B.

Publisher

Springer Berlin Heidelberg

Link

http://link.springer.com/content/pdf/10.1007/BFb0066247

Reference24 articles.

1. Glowinski, R., Lions, J.L., and Trémolières, R., Analyse Numérique des Inéquations Variationnelles, Tome 1, Dunod.

2. De Giorgi, E., and Spagnolo, S., Sulla convergenza degli integrali dell’energia per operatori ellittici del 2e ordine, Boll. Un. Mat. Ital., (4) 8 (1973, 391–411.

3. Tartar, L., Cours Peccot, Mars 1979, Collège de France; and Murat, F., H-convergence, Seminaire Alger, 1977–78.

4. Fiacco, A., and Hutzler, W., Optimal value differential stability results for general inequality constrained differentiable mathematical programs, in Mathematical Programming with Data Perturbations, I, ed. A. Fiacco, Marcel Dekker, New-York, 1982, 29–44.

5. Zolezzi, T., On the stability analysis in mathematical programming, Manuscript, IMA-Genova, 1981.

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