On a Sufficient Condition for Equality of Two Maximal Monotone Operators

Author:

Burachik Regina S.,Martínez-Legaz Juan Enrique,Rocco Marco

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Geometry and Topology,Numerical Analysis,Statistics and Probability,Analysis

Reference17 articles.

1. Bot, R.I., Grad, S.M., Wanka, G.: Fenchel’s duality theorem for nearly convex functions. J. Optim. Theory Appl. 132 (3), 509–515 (2007)

2. Burachik, R.S., Fitzpatrick, S.: On the Fitzpatrick family associated to some subdifferentials. J. Nonlinear Convex Anal. 6(1), 165–171 (2005)

3. Burachik, R.S., Iusem, A.N.: Set Valued Mappings and Enlargements of Monotone Operators. Springer Optimization and Its Applications, vol. 8. Springer, New York (2008)

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

5. Burachik, R.S., Sagastizábal, C.A., Svaiter, B.F.: ε-enlargements of maximal monotone operators: theory and applications. In: Fukushima, M., Qi, L. (eds.) Reformulation - Nonsmooth, Piecewise Smooth, Semismooth and Smoothing Methods, pp. 25–43. Kluwer, Dordrecht (1997)

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1. On Bregman-Type Distances for Convex Functions and Maximally Monotone Operators;Set-Valued and Variational Analysis;2017-08-22

2. Integration of the Fenchel Subdifferentials Revisited;Vietnam Journal of Mathematics;2014-10-03

3. Characterization of Lipschitz Continuous Difference of Convex Functions;Journal of Optimization Theory and Applications;2013-03-01

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