[PDF] Top 20 Strong convergence theorems for a common point of solution of variational inequality, solutions of equilibrium and fixed point problems
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Strong convergence theorems for a common point of solution of variational inequality, solutions of equilibrium and fixed point problems
... weak convergence, in general, even for nonexpansive map- ...obtain strong convergence, some modifications of the normal Mann ’ s iteration algorithm has been ... See full document
17
Strong convergence theorems for fixed point problems, variational inequality problems, and equilibrium problems
... different problems and study the problem of finding the equilibrium problem coupled with fixed point ...the equilibrium problem and proved a strong convergence ...a common ... See full document
15
Strong convergence theorems for common solutions of variational inequality and fixed point problems
... of solutions of the variational ...the variational inequality problem (2.1) is equivalent to a fixed point problem, that is, an element u ∈ C is a solution of the ... See full document
16
Strong Convergence Theorems for Equilibrium Problems and Fixed Point Problems in Hilbert Spaces
... The set of solutions of 1.1 is denoted by EPF. Given a mapping T : C → H, let Fx, y Tx, y − x for all x, y ∈ C. Then, z ∈ EPF if and only if Tz, y − z ≥ 0 for all y ∈ C. Numerous problems in physics, ... See full document
13
Strong convergence of iterative algorithms with variable coefficients for generalized equilibrium problems, variational inequality problems and fixed point problems
... a common element of the set of solutions of a generalized equilibrium problem, the set of solutions of the variational inequality problem for a monotone, Lipschitz-continuous ... See full document
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Some results on asymptotically quasi ϕ nonexpansive mappings in the intermediate sense and equilibrium problems
... a common fixed point problem of a finite family of asymptotically quasi- φ -nonexpansive mappings in the intermediate sense and an equilibrium ...problem. Strong convergence ... See full document
14
Strong convergence of a Halpern type algorithm for common solutions of fixed point and equilibrium problems
... fixed point problems of nonexpansive mappings and solution problems of the equilibrium problems ...consider common element problems based on a mean it- erative ... See full document
13
Strong convergence algorithm for approximating the common solutions of a variational inequality, a mixed equilibrium problem and a hierarchical fixed point problem
... tion, and economics reduce to finding a solution of (.); see [–]. In , Combettes and Hirstoaga [] introduced an iterative scheme of finding the best approximation to the initial data when EP(F) is ... See full document
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A strong convergence theorem of common elements in Hilbert spaces
... optimization problems, economics and transportation. The theory of variational inequalities has emerged as a rapidly growing area of research because of its applications; see [–] fore more details and ... See full document
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Strong convergence theorems for variational inequalities and fixed points of a countable family of nonexpansive mappings
... of variational inequality and the set of common fixed points of a countable family of nonexpansive mappings is introduced and ...A strong convergence theorem of the proposed ... See full document
13
Monotone variational inequalities, generalized equilibrium problems and fixed point methods
... JK: Strong convergence theorems by hybrid projection methods for equilibrium problems and fixed point problems of the asymptotically quasi- φ -nonexpansive ...mappings. ... See full document
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On solutions of inclusion problems and fixed point problems
... above convergence theorems are ...a common solution to the zero point problems and fixed point problems based on hybrid iterative methods with ...errors. ... See full document
11
Common solutions of equilibrium and fixed point problems
... a strong convergence theorem; for more details, see [] and the references ...treating solutions of the equilibrium problem and fixed points of generalized asymptoti- cally ... See full document
14
Projection methods of iterative solutions in Hilbert spaces
... Recently, variational inequalities, fixed point problems, and zero point problems have been investigated by many authors based on iterative methods; see, for example, [–] and the ... See full document
15
Finding Common Solutions of a Variational Inequality, a General System of Variational Inequalities, and a Fixed-Point Problem via a Hybrid Extragradient Method
... The solution set of the variational inequality ...C. Variational inequality theory has been studied quite extensively and has emerged as an important tool in the study of a wide class ... See full document
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On weak convergence of an iterative algorithm for common solutions of inclusion problems and fixed point problems in Hilbert spaces
... JK: Strong convergence theorems by hybrid projection methods for equilibrium problems and fixed point problems of the asymptotically quasi- φ -nonexpansive ...mappings. ... See full document
13
Strong convergence theorems for solutions of fixed point and variational inequality problems
... Variational inequality problems have emerged as an effective and powerful tool for studying a wide class of problems which arise in economics, finance, image reconstruc- tion, ecology, ... See full document
11
Some results on continuous pseudo contractions in a reflexive Banach space
... Lemma . Let C be nonempty closed and convex subset of a real Banach space E, and let T : C → C be a continuous pseudo-contraction. Let f : C → C be a fixed continuous bounded and strong pseudo-contraction with ... See full document
9
Convergence results for a common solution of a finite family of variational inequality problems for monotone mappings with Bregman distance function
... a common solution of a finite family of variational inequality problems for monotone mappings with Bregman distance ...Our convergence theorem is applied to the convex ... See full document
13
Some results on zero points of m-accretive operators in reflexive Banach spaces
... Recall that a closed convex subset C of a Banach space E is said to have a normal struc- ture if for each bounded closed convex subset K of C which contains at least two points, there exists an element x of K which is ... See full document
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