Title

Approximation solvability of a class of nonlinear set-valued variational inclusions involving (A, eta)-monotone mappings

Authors

Authors

R. U. Verma

Comments

Authors: contact us about adding a copy of your work at STARS@ucf.edu

Abbreviated Journal Title

J. Math. Anal. Appl.

Keywords

(A, eta)-monotone mapping; class of nonlinear set-valued variational; inclusions; resolvent operator method; iterative algorithm; PERTURBED ITERATIVE ALGORITHMS; SENSITIVITY-ANALYSIS; OPERATOR; TECHNIQUE; MONOTONE MAPPINGS; GENERAL-CLASS; INEQUALITIES; SYSTEMS; MANN; Mathematics, Applied; Mathematics

Abstract

A new class of nonlinear set-valued variational inclusions involving (A, eta)-monotone mappings in a Hilbert space setting is introduced, and then based on the generalized resolvent operator technique associated with (A, eta)-monotonicity, the existence and approximation solvability of solutions using an iterative algorithm is investigated. (c) 2007 Elsevier Inc. All rights reserved.

Journal Title

Journal of Mathematical Analysis and Applications

Volume

337

Issue/Number

2

Publication Date

1-1-2008

Document Type

Article

Language

English

First Page

969

Last Page

975

WOS Identifier

WOS:000253172000016

ISSN

0022-247X

Share

COinS