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Your search keyword '"Kumam, Poom"' showing total 3 results
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3 results on '"Kumam, Poom"'

1. A GENERALIZED SYSTEM MIXED VARIATIONAL INEQUALITY INVOLVING THREE DIFFERENCE RELAXED COCOERCIVE OPERATORS.

Author

ONJAI-UEA, NAWITCHA and KUMAM, POOM

Subjects
*VARIATIONAL inequalities (Mathematics), *OPERATOR theory, *FIXED point theory, *RELAXATION methods (Mathematics), *HILBERT space, *LIPSCHITZ spaces, *MATHEMATICAL mappings, *NONLINEAR equations
Abstract

In this paper, we introduce and consider a new generalized system of nonlinear mixed variational inequality involving three difference relaxed cocoercive operators. This work is to use the resolvent operator technique to find the common solutions for a new generalized system of relaxed cocoercive mixed variational inequality problems and fixed point problems for Lipschitz mappings in Hilbert spaces. Our result in this paper improves and generalizes some know corresponding results in the literature. [ABSTRACT FROM AUTHOR]

Published
2013

2. A GENERALIZED SYSTEM MIXED VARIATIONAL INEQUALITY INVOLVING THREE DIFFERENCE RELAXED COCOERCIVE OPERATORS.

Author

ONJAI-UEA, NAWITCHA and KUMAM, POOM

Subjects
*GENERALIZATION, *VARIATIONAL inequalities (Mathematics), *OPERATOR theory, *NONLINEAR systems, *FIXED point theory, *MATHEMATICAL mappings, *HILBERT space
Abstract

In this paper, we introduce and consider a new generalized system of nonlinear mixed variational inequality involving three difference relaxed cocoercive operators. This work is to use the resolvent operator technique to find the common solutions for a new generalized system of relaxed cocoercive mixed variational inequality problems and fixed point problems for Lipschitz mappings in Hilbert spaces. Our result in this paper improves and generalizes some know corresponding results in the literature. [ABSTRACT FROM AUTHOR]

Published
2013

3. Strong Convergence Theorems of a General Iterative Process for Two Nonexpansive Mappings in Banach Spaces.

Author

Sunthrayuth, Pongsakorn and Kumam, Poom

Subjects
*STOCHASTIC convergence, *ITERATIVE methods (Mathematics), *NONEXPANSIVE mappings, *BANACH spaces, *APPROXIMATION theory, *HILBERT space, *MATHEMATICS theorems
Abstract

In this paper, we introduce a general iterative process for approximating common fixed point of two nonexpansive mappings in Banach spaces. We establish some strong convergence theorems of the general iteration scheme under some mild conditions. Our results improve and extend the corresponding results of many others form Hilbert spaces to Banach spaces. [ABSTRACT FROM AUTHOR]

Published
2012

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