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[PDF] Top 20 Convergence of iterative algorithms for a generalized variational inequality and a nonexpansive mapping

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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

... of variational inequalities ...of nonexpansive mappings and solution problems of generalized variational in- equalities are investigated based on a composite approximate iterative ... See full document

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Convergence theorems of solutions of a generalized variational inequality

Convergence theorems of solutions of a generalized variational inequality

... It is well known that if C is nonempty bounded closed and convex subset of H, then the fixed point set of the nonexpansive mapping S is nonempty, see [6] more details. Recently, fixed point problems of ... See full document

10

Iterative algorithms with regularization for hierarchical variational inequality problems and convex minimization problems

Iterative algorithms with regularization for hierarchical variational inequality problems and convex minimization problems

... a variational inequality problem which is defined over the set of intersections of the set of fixed points of a ζ -strictly pseudocontractive mapping, the set of fixed points of a nonexpansive ... See full document

24

Hybrid iterative algorithms for nonexpansive and nonspreading mappings in Hilbert spaces

Hybrid iterative algorithms for nonexpansive and nonspreading mappings in Hilbert spaces

... Recently, Iemoto and Takahashi considered a weak convergence iterative scheme for a nonspreading mapping and a nonexpansive mapping in Hilbert spaces.. In this paper, we suggest two hybr[r] ... See full document

11

Wiener Hopf equation technique for solving equilibrium problems and variational inequalities and fixed points of a nonexpansive mapping

Wiener Hopf equation technique for solving equilibrium problems and variational inequalities and fixed points of a nonexpansive mapping

... two generalized variational inequalities ...some iterative schemes for solving the variational inequality ...several iterative schemes for solving the variational ... See full document

17

Strong Convergence Theorems for Family of Nonexpansive Mappings and System of Generalized Mixed Equilibrium Problems and Variational Inequality Problems

Strong Convergence Theorems for Family of Nonexpansive Mappings and System of Generalized Mixed Equilibrium Problems and Variational Inequality Problems

... new iterative scheme by hybrid method for finding a common element of the set of common fixed points of infinite family of nonexpansive mappings, the set of common solutions to a system of ... See full document

23

Weak convergence theorem for a class of split variational inequality problems and applications in a Hilbert space

Weak convergence theorem for a class of split variational inequality problems and applications in a Hilbert space

... the generalized split feasibility problems (GSFP): finding an element that solves a variational inequality problem such that its image under a given bounded linear operator is in a fixed point set of a ... See full document

17

Strong convergence theorems by a hybrid extragradient like approximation method for asymptotically nonexpansive mappings in the intermediate sense in Hilbert spaces

Strong convergence theorems by a hybrid extragradient like approximation method for asymptotically nonexpansive mappings in the intermediate sense in Hilbert spaces

... the variational inequality problem is denoted by VI(C, ...extragradient iterative process was first introduced by Korpelevich in ...asymptotically nonexpansive mapping in the ... See full document

10

An iterative method for nonexpansive semigroups, variational inclusions and generalized equilibrium problems

An iterative method for nonexpansive semigroups, variational inclusions and generalized equilibrium problems

... where θ is a zero vector in H. The set of solutions to variational inclusion (1.1) is denoted by I(A, M). When A = 0, then (1.1) becomes the inclusion problem introduced by Rockafellar [1]. Let ϕ : C → H be a ... See full document

19

Strong convergence of iterative algorithms with variable coefficients for generalized equilibrium problems, variational inequality problems and fixed point problems

Strong convergence of iterative algorithms with variable coefficients for generalized equilibrium problems, variational inequality problems and fixed point problems

... Theorem . [, Theorem .] Let C be a nonempty closed convex subset of a real Hilbert space H, and let N ≥  be an integer. Let φ be a bifunction from C × C to R satisfying (A)-(A), and let A be an ... See full document

18

Viscosity iterative algorithms for variational inequality

Viscosity iterative algorithms for variational inequality

... classical variational inequality ...of nonexpansive mappings have received rapid development, see, for example, [1-17] and the references ...for variational inequality problems and ... See full document

9

Strong convergence theorems for variational inequalities and fixed points of a countable family of nonexpansive mappings

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 ...strong convergence theorem of the proposed iterative ... See full document

13

Strong Convergence of an Iterative Method for Equilibrium Problems and Variational Inequality Problems

Strong Convergence of an Iterative Method for Equilibrium Problems and Variational Inequality Problems

... 4 J.-C. Yao and O. Chadli, “Pseudomonotone complementarity problems and variational inequalities,” in Handbook of Generalized Convexity and Generalized Monotonicity, vol. 76 of Nonconvex Optimization ... See full document

21

Hybrid Steepest-Descent Methods for Solving Variational Inequalities Governed by Boundedly Lipschitzian and Strongly Monotone Operators

Hybrid Steepest-Descent Methods for Solving Variational Inequalities Governed by Boundedly Lipschitzian and Strongly Monotone Operators

... descent algorithms for solving variational inequality VIC, F of finding a point x ∗ ∈ C such that Fx ∗ , x − x ∗ ≥ 0, for all x ∈ C, where C is the set of fixed points of a strict pseudocontraction, ... See full document

16

Viscosity approximation methods for asymptotically nonexpansive mapping in CAT(0) spaces

Viscosity approximation methods for asymptotically nonexpansive mapping in CAT(0) spaces

... It is well known that any complete, simply connected Riemannian manifold having non- positive sectional curvature is a CAT() space. Other examples include Pre-Hilbert spaces, R-trees (see []), Euclidean buildings (see ... See full document

15

On the Convergence of an Implicit Iterative Process for Generalized Asymptotically Quasi-Nonexpansive Mappings

On the Convergence of an Implicit Iterative Process for Generalized Asymptotically Quasi-Nonexpansive Mappings

... asymptotically nonexpansive mappings in the intermediate sense was introduced by Kirk 3 see also Bruck et ...asymptotically nonexpansive self-mapping in the intermediate sense has a fixed point; see ... See full document

19

General Iterative Algorithm for Nonexpansive Semigroups and Variational Inequalities in Hilbert Spaces

General Iterative Algorithm for Nonexpansive Semigroups and Variational Inequalities in Hilbert Spaces

... general iterative method for finding the solution of the variational inequality problem over the fixed point set of a nonexpansive semigroup in a Hilbert ... See full document

10

Iterative algorithm for solving mixed quasi variational like inequalities with skew symmetric terms in Banach spaces

Iterative algorithm for solving mixed quasi variational like inequalities with skew symmetric terms in Banach spaces

... Antipin, Iterative gradient prediction-type methods for computing fixed points of extremal mapping, Parametric Optimization and Related Topics, IV (Enschede, 1995) ... See full document

16

An Implicit Hierarchical Fixed-Point Approach to General Variational Inequalities in Hilbert Spaces

An Implicit Hierarchical Fixed-Point Approach to General Variational Inequalities in Hilbert Spaces

... Let C be a nonempty closed convex subset of a real Hilbert space H. Let F : C → H be a κ-Lipschitzian and η-strongly monotone operator with constants κ, η > 0, V, T : C → C be nonexpansive mappings with FixT / ... See full document

17

Strong convergence theorem for a class of multiple-sets split variational inequality problems in Hilbert spaces

Strong convergence theorem for a class of multiple-sets split variational inequality problems in Hilbert spaces

... A mapping T : C → C is said to be averaged non–expansive if ∀x, y ∈ C, T = (1 − β)I + βS holds for a non–expansive operator S : C → C and β ∈ (0, ...”averaged mapping” was first developed by Baillon et al ... See full document

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