Variational convergence for functions and operators


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Abstract: In this paper, we introduce and study a new class of completely generalized set-valued strongly nonlinear variational inclusions in Hilbert spaces and establish the equivalence between this variational inclusion and the fixed-point problem by using the resolvent operator technique for maximal monotone mapping. Add to Cart. Advanced Materials Research Volume Main Theme:. Advanced Technologies and Solutions in Industry. Edited by:. Online since:. June Bao Di Fang. Cited by.

Related Articles. Paper Title Pages. Abstract: In this paper, suppose is an arbitrary uniformly smooth real Banach space, and is a nonempty closed convex subset of.

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On the variational convergence of fuzzy sets in metric spaces

Let be a generalized Lipschitzian and uniformly pseudocontractive self-map with. Suppose that , are defined by Mann iteration and implicit Mann iteration respectively, with the iterative parameter satisfying certain conditions. Then the above two iterations that converge strongly to fixed point of are equivalent. Abstract: Recently, hybrid stochastic differential equations have received a great deal of attention. It is surprising that there are not any numerical schemes established for the hybrid stochastic functional differential equations. In this paper, the Euler—Maruyama method is developed, and the main aim is to show that the numerical solutions will converge to the true solutions under the local Lipschitz condition.

The result obtained generalizes the earlier results. Abstract: Firstly, the concept of projective nonexpansive mappings is presented in this paper.

On the variational convergence of fuzzy sets in metric spaces | SpringerLink

The approximate solvability of a generalized system for relaxed cocoercive and involving projective nonexpansive mapping nonlinear variational inequalities in Hilbert spaces is studied, based on the convergence of projection methods. Volume 45 Issue 4 Dec , pp. Volume 44 Issue 4 Dec , pp. Volume 43 Issue 4 Oct , pp. Volume 42 Issue 4 Oct , pp. Volume 41 Issue 4 Oct , pp. Volume 40 Issue 4 Oct , pp.

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Variational convergence for functions and operators Variational convergence for functions and operators
Variational convergence for functions and operators Variational convergence for functions and operators
Variational convergence for functions and operators Variational convergence for functions and operators
Variational convergence for functions and operators Variational convergence for functions and operators
Variational convergence for functions and operators Variational convergence for functions and operators
Variational convergence for functions and operators Variational convergence for functions and operators
Variational convergence for functions and operators Variational convergence for functions and operators
Variational convergence for functions and operators Variational convergence for functions and operators
Variational convergence for functions and operators

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