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[PDF] Top 20 Variational relation problems: existence of solutions and fixed points of contraction mappings

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Variational relation problems: existence of solutions and fixed points of contraction mappings

Variational relation problems: existence of solutions and fixed points of contraction mappings

... linear variational relation ...linear variational problem may have no solutions (see Example ...an existence condition for this ... See full document

10

Fixed Points Approximation and Solutions of Some Equilibrium and Variational Inequalities Problems

Fixed Points Approximation and Solutions of Some Equilibrium and Variational Inequalities Problems

... 12 R. Wangkeeree and R. Wangkeeree, “Strong convergence of the iterative scheme based on the extragradient method for mixed equilibrium problems and fixed point problems of an infinite family of ... See full document

17

Some generalizations of common fixed point problems with applications

Some generalizations of common fixed point problems with applications

... the existence of fixed points for common fixed point ...point problems, systems of common fixed point problems and common fixed point problems without convex ...set-valued ... See full document

11

Convergence of iterative algorithms for a generalized variational inequality and a nonexpansive mapping

Convergence of iterative algorithms for a generalized variational inequality and a nonexpansive mapping

... generalized variational inequali- ties are useful and important extension and generalizations of the variational inequalities with a wide range of applications in industry, mathematical finance, economics, ... See full document

14

Coupled fixed points for multivalued mappings in fuzzy metric spaces

Coupled fixed points for multivalued mappings in fuzzy metric spaces

... Banach contraction principle from single-valued mappings to multivalued mappings and proved the existence of fixed points for contractive multivalued mappings in complete metric ... See full document

10

On the existence and stability of solutions of a mixed general type of variational relation problems

On the existence and stability of solutions of a mixed general type of variational relation problems

... of variational relation ...set-valued mappings with nonempty values, and R(x, y, z), Q(y, x, z) be two relations linking elements x ∈ X, y ∈ Y and z ∈ ...of variational relation ... See full document

10

Some extragradient methods for common solutions of generalized equilibrium problems and fixed points of nonexpansive mappings

Some extragradient methods for common solutions of generalized equilibrium problems and fixed points of nonexpansive mappings

... nonexpansive mappings in a Hilbert spaces without using the W-mapping generated by a family of infinitely (finitely) nonexpansive ...of solutions of a generalized equili- brium problem, the set of ... See full document

19

A Viscosity Approximation Method for Finding Common Solutions of Variational Inclusions, Equilibrium Problems, and Fixed Point Problems in Hilbert Spaces

A Viscosity Approximation Method for Finding Common Solutions of Variational Inclusions, Equilibrium Problems, and Fixed Point Problems in Hilbert Spaces

... a contraction of H into itself with coefficient β ∈ 0, 1, and B is a strongly positive bounded linear operator with coefficient γ and 0 < γ < ...of mappings defined as Lemma ... See full document

20

On existence and essential stability of solutions of symmetric variational relation problems

On existence and essential stability of solutions of symmetric variational relation problems

... equilibrium problems are unified models of several prob- lems, namely, optimization problems, saddle point problems, variational inequalities, fixed point problems, Nash equilibrium ... See full document

13

Convergence Analysis for a System of Generalized Equilibrium Problems and a Countable Family of Strict Pseudocontractions

Convergence Analysis for a System of Generalized Equilibrium Problems and a Countable Family of Strict Pseudocontractions

... common solutions of variational inequalities and systems of equilibrium problems and fixed points of infinite family of nonexpansive mappings,” Nonlinear Analysis: Theory, ... See full document

20

Approximation of Fixed Points of Nonexpansive Mappings and Solutions of Variational Inequalities

Approximation of Fixed Points of Nonexpansive Mappings and Solutions of Variational Inequalities

... Corollary 3.3. Let H be a real Hilbert space, T : H → H, G : H → H a nonexpansive map and an η- strongly monotone map which is also κ-Lipschitzian, respectively. For λ, σ ∈ 0, 1 and δ ∈ 0, 2η/κ 2 , define a map T λ : H → ... See full document

12

Strong convergence for variational inequalities and equilibrium
 problems and representations

Strong convergence for variational inequalities and equilibrium problems and representations

... of solutions of systems of equilibrium problems and the set of common fixed points of a sequence of nonexpansive mappings and a representation of nonexpansive ...a variational ... See full document

14

Existence and Approximation of Fixed Points for Set-Valued Mappings

Existence and Approximation of Fixed Points for Set-Valued Mappings

... set-valued mappings satisfying a Caristi-type condition which complement the results in ...the existence of a fixed point for such mappings assuming that their graphs are ... See full document

10

The existence and convergence of best proximity points for generalized proximal contraction mappings

The existence and convergence of best proximity points for generalized proximal contraction mappings

... Let X be an arbitrary nonempty set. A fixed point for a self-mapping T : X → X is a point x ∈ X such that Tx = x. The applications of fixed point theory are very important in diverse disciplines of mathematics, statistics, ... See full document

16

Common fixed points for weak contraction occasionally weakly biased mappings

Common fixed points for weak contraction occasionally weakly biased mappings

... Alber and Guerre- Delabriere[2] defined the concept of weakly contractive mapping on Hilbert spaces and proved the existence of fixed points. Rhoades [11] showed that most re- sults of Alber and ... See full document

10

A Family of Non Self Maps Satisfying  Φi Contractive Condition and Having Unique Common Fixed Point in Metrically Convex Spaces

A Family of Non Self Maps Satisfying Φi Contractive Condition and Having Unique Common Fixed Point in Metrically Convex Spaces

... non-self mappings sa- tisfying certain  -contractive condition was constructed, and then that the limit of the sequence is the unique common fixed point of the mappings was ...type fixed ... See full document

5

Existence and approximations of fixed points for contractive mappings of integral type

Existence and approximations of fixed points for contractive mappings of integral type

... The existence, uniqueness, and iterative approximations of fixed points for four classes of contractive mappings of integral type in complete metric spaces are ...many points are also ... See full document

20

On the equivalence between some kinds of implicit and explicit iterations with applications

On the equivalence between some kinds of implicit and explicit iterations with applications

... The purpose of this article is to study the equivalence between some kinds of impli- cit and explicit iterative approximations approximations. As applications, we utilize our results to study some approximation ... See full document

13

Convergence on Composite Iterative Schemes for Nonexpansive Mappings in Banach Spaces

Convergence on Composite Iterative Schemes for Nonexpansive Mappings in Banach Spaces

... Let E be a reflexive Banach space with a uniformly Gˆateaux differentiable norm. Suppose that every weakly compact convex subset of E has the fixed point property for nonexpansive mappings. Let C be a ... See full document

14

Iterative approximation of fixed points of quasi contraction mappings in cone metric spaces

Iterative approximation of fixed points of quasi contraction mappings in cone metric spaces

... In this paper, we study fixed points of quasi-contraction mappings in a cone metric space (X, d) over a solid vector space (Y , ). Cone metric spaces have a long history (see Col- latz [], Zabrejko ... See full document

14

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