The Local Equicontinuity of a Maximal Monotone Operator

Author:

Voisei M. D.

Publisher

Springer Science and Business Media LLC

Subject

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

Reference7 articles.

1. Fitzpatrick, S.: Representing monotone operators by convex functions. In: Workshop/Miniconference on Functional Analysis and Optimization (Canberra, 1988), volume 20 of Proc. Centre Math. Anal. Austral. Nat. Univ., pp 59–65. Austral. Nat. Univ., Canberra (1988)

2. Holmes, R.B.: Geometric functional analysis and its applications. Springer, New York (1975). Graduate Texts in Mathematics, No. 24

3. Rockafellar, R.T.: Local boundedness of nonlinear, monotone operators. Mich. Math. J. 16, 397–407 (1969)

4. Voisei, M.D.: A maximality theorem for the sum of maximal monotone operators in non-reflexive Banach spaces. Math. Sci. Res. J. 10(2), 36–41 (2006)

5. Voisei, M.D.: The Minimal Context for Local Boundedness in Topological Vector Spaces. An. Stiint. Univ. Al. I. Cuza Iasi. Mat. (N.S.) 59(2), 219–235 (2013)

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1. A priori estimates for the Fitzpatrick function;Journal of Mathematical Analysis and Applications;2018-10

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