[PDF] Top 20 Strong convergence theorem for a class of multiple-sets split variational inequality problems in Hilbert spaces
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Strong convergence theorem for a class of multiple-sets split variational inequality problems in Hilbert spaces
... of Variational Inequality Problems (VIP) is well known, developed and appears to be one of the most important aspect in optimization and nonlinear analysis, since most mathematical problems ... See full document
14
Convergence Theorem for Class T Mappings in Hilbert Spaces
... the class of T mappings in Hilbert ...the strong convergence theorem and gave a numerical test to illustrate our main ...point problems and equilibrium problems which will ... See full document
6
Weak- and strong-convergence theorems of solutions to split feasibility problem for nonspreading type mapping in Hilbert spaces
... ergodic theorem of Baillon’s type [] for nonspreading mappings in Hilbert ...a strong- convergence theorem somewhat related to Halpern’s type [] for this class of mappings ... See full document
12
New strong convergence theorems for split variational inclusion problems in Hilbert spaces
... a strong convergence theorem of the proposed algorithm is proved under suitable ...a strong convergence theorem for the split feasibility ... See full document
20
Strong convergence theorems for solutions of fixed point and variational inequality problems
... the problems of finding a common element in the set of solution of variational inequalities for an inverse-strongly monotone mapping and in the set of fixed points of nonexpansive mappings or strict ... See full document
11
Strong convergence theorems for a class of split feasibility problems and fixed point problem in Hilbert spaces
... hand, variational inclusion problems are being used as mathematical pro- gramming models to study a large number of optimization problems arising in finance, economics, network, transportation and ... See full document
15
Strong Convergence Theorem for Equilibrium Problems and Fixed Points of a Nonspreading Mapping in Hilbert Spaces
... The set of solution of 1.1 is denoted by EPF. Given a mapping A : C → H, let Fx, y Ax, y − x for all x, y ∈ C. Then, z ∈ EPF if and only if Az, y − z ≥ 0 for all y ∈ C, that is, z is a solution of the variational ... See full document
16
Strong convergence theorem for split monotone variational inclusion with constraints of variational inequalities and fixed point problems
... a split monotone variational inclusion with the constraints of a variational inequality and a fixed point problem of a finite family of strict pseudo-contractions in real Hilbert ...a ... See full document
29
Strong convergence of a new general iterative method for variational inequality problems in Hilbert spaces
... Theorem 2 . (Meir and Keeler [11]) Let (X,d) be a complete metric space and let j be a Meir-Keeler contraction (MKC) on X, i.e., for every ε > 0, there exists δ > 0 such that d(x, y) < ε + δ implies ... See full document
16
Weak convergence theorem for a class of split variational inequality problems and applications in a Hilbert space
... The split feasibility problem (SFP) is also important in nonlinear analysis and optimiza- tion. In , Censor and Elfving [] first proposed it for modeling in medical image recon- struction. Recently, the SFP ... See full document
17
A strong convergence theorem for equilibrium problems and split feasibility problems in Hilbert spaces
... The problem (.) is very general in the sense that it includes, as special cases, optimization problems, variational inequality problems, the Nash equilibrium problems and others, see, ... See full document
16
Strong convergence theorem for strict pseudo contractions in Hilbert spaces
... Let H be a real Hilbert space with the inner product ·, ·, which induces the norm · . Let C be a nonempty, closed, and convex subset of H. Let T be a nonlinear mapping of C into itself; we denote with Fix(T ) the ... See full document
12
Strong convergence theorems for the split equality variational inclusion problem and fixed point problem in Hilbert spaces
... real Hilbert space with inner product ·, · and the norm · ...’ strong convergence, by ‘’ weak ...our convergence theorems, we need the following ... See full document
18
Strong convergence theorems for common solutions of variational inequality and fixed point problems
... world problems, including inverse problems; for instance, it is not hard to show that the split feasibility problem and the convex feasibility problem in signal processing and image reconstruction ... See full document
16
Strong Convergence of an Iterative Method for Equilibrium Problems and Variational Inequality Problems
... Numerous problems in physics, optimization, and economics reduce to find a solution of equilibrium ...equilibrium problems in Hilbert space, see, for instance, Blum and Oettli 1, Combettes and ... See full document
21
Strong convergence theorems for fixed point problems, variational inequality problems, and equilibrium problems
... Equilibrium problems theory provides us a natural, novel and unified framework to study a wide class of problems arising in economics, finance, transportation, network and struc- tural analysis, ... See full document
15
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, optimization, ... See full document
13
Strong Convergence Theorem for a New General System of Variational Inequalities in Banach Spaces
... In this section, we establish the equivalence between the new general system of variational inequalities 1.17 and some fixed point problem involving a nonexpansive mapping. Using the demiclosedness principle for ... See full document
13
Variational inequalities on Hilbert $C^*$-modules
... satisfied for A-valued norms if and only if hE, Ei is commutative, where hE, Ei = clspan{hx, yi|x, y ∈ E} (see [6]). A-valued norm is very important because of its applications also it may motivate us to study the ... See full document
11
Moudafi’s open question and simultaneous iterative algorithm for general split equality variational inclusion problems and general split equality optimization problems
... general split feasibility problem, general split equality problem, and split variational inclusion problem in real Hilbert ...some strong convergence theorems are ...on ... See full document
17
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