ε-Enlargements of Maximal Monotone Operators: Theory and Applications-Reference-Cited by-同舟云学术

ε-Enlargements of Maximal Monotone Operators: Theory and Applications

Published:1998 Issue: Volume: Page:25-43
ISSN:1384-6485
Container-title:Reformulation: Nonsmooth, Piecewise Smooth, Semismooth and Smoothing Methods
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Author:

Burachik Regina S.,Sagastizábal Claudia A.,Svaiter B. F.

Publisher

Springer US

Link

http://link.springer.com/content/pdf/10.1007/978-1-4757-6388-1_2

Reference21 articles.

1. F. Bonnans, J.Ch. Gilbert, C.L. Lemaréchal and C.A. Sagastizabal. Optimisation Numérique, aspects théoriques et pratiques. Collection “Mathématiques et applications”, SMAI-Springer-Verlag, Berlin, 1997.

2. D.P. Bertsekas and S.K. Mitter. A descent numerical method for optimization problems with nondifferentiable cost functionals. SIAM Journal on Control, 11 (4): 637–652, 1973.

3. A. Brondsted and R.T. Rockafellar. On the subdifferentiability of convex functions. Proceedings of the American Mathematical Society, 16: 605611, 1965.

4. R.S. Burachik, A.N. Iusem, and B.F. Svaiter. Enlargements of maximal monotone operators with application to variational inequalities. Set Valued Analysis, 5: 159–180, 1997.

5. R.S. Burachik, C.A. Sagastizabal, and B. F. Svaiter. Bundle methods for maximal monotone operators. Submitted, 1997.

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