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[PDF] Top 20 Strong convergence theorem for monotone operators and strict pseudo-nonspreading mapping

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Strong convergence theorem for monotone operators and strict pseudo-nonspreading mapping

Strong convergence theorem for monotone operators and strict pseudo-nonspreading mapping

... k−strictly pseudo nonspreading map- ping and proved a weak mean convergence theorem of Baillon’s type similar to the ones ob- tained in ...mean convergence,a ... See full document

15

Strong Convergence Theorem by Monotone Hybrid Algorithm for Equilibrium Problems, Hemirelatively Nonexpansive Mappings, and Maximal Monotone Operators

Strong Convergence Theorem by Monotone Hybrid Algorithm for Equilibrium Problems, Hemirelatively Nonexpansive Mappings, and Maximal Monotone Operators

... a strong convergence theorem for finding a common element of the set of solutions of an equilibrium problem and the set of fixed points of a hemirelatively nonexpansive mapping and for finding ... See full document

12

Strong convergence of a splitting algorithm for treating monotone operators

Strong convergence of a splitting algorithm for treating monotone operators

... two operators which are inverse-strongly monotone and a maxi- mal monotone and in the fixed point set of a mapping which is strictly ...pseudocontractive. Strong convergence ... See full document

15

Strong Convergence Theorems of Multivalued Nonexpansive Mappings and Maximal Monotone Operators in Banach Spaces

Strong Convergence Theorems of Multivalued Nonexpansive Mappings and Maximal Monotone Operators in Banach Spaces

... the strong convergence theorem for fixed points of sequence for multivalued nonexpansive mappings and a zero of maximal monotone operator in Banach ... See full document

6

Strong convergence theorem for strict pseudo contractions in Hilbert spaces

Strong convergence theorem for strict pseudo contractions in Hilbert spaces

... for strict pseudo-contractions are still less devel- oped than those for nonexpansive mappings, despite the pioneering work of Browder and Petryshyn [] dating from ...However, strict ... See full document

12

Weak- and strong-convergence theorems of solutions to split feasibility problem for nonspreading type mapping in Hilbert spaces

Weak- and strong-convergence theorems of solutions to split feasibility problem for nonspreading type mapping in Hilbert spaces

... k-strictly pseudo- nonspreading mappings and proved a weak mean convergence theorem of Baillon’s type similar to the ones obtained in ...mean convergence, a ... See full document

12

Strong convergence of viscosity approximation methods for the fixed-point of pseudo-contractive and monotone mappings

Strong convergence of viscosity approximation methods for the fixed-point of pseudo-contractive and monotone mappings

... continuous pseudo-contractive mapping, let A : C → H be a continuous monotone mapping such that F = F(T) ∩ VI(C, A) = ∅, let f : C → C be a contraction with a con- traction coefficient ρ ∈ (, ... See full document

11

Strong convergence theorem for a common fixed point of a finite family of strictly pseudo-contractive mappings and a strictly pseudononspreading mapping

Strong convergence theorem for a common fixed point of a finite family of strictly pseudo-contractive mappings and a strictly pseudononspreading mapping

... new mapping in a real Hilbert space to prove a strong convergence theorem for finding a common fixed point of a finite family of strictly pseudo-contractive mappings and a strictly ... See full document

23

Strong convergence theorem for a generalized equilibrium problem and system of variational inequalities problem and infinite family of strict pseudo-contractions

Strong convergence theorem for a generalized equilibrium problem and system of variational inequalities problem and infinite family of strict pseudo-contractions

... The set of solutions of (1.1) is denoted by EP(G). Given a mapping T : C ® H, let G (x, y) = 〈 Tx, y - x 〉 for all x, y Î . Then, z Î EP(G) if and only if 〈 Tz, y - z 〉 ≥ 0 for all y Î C, i.e., z is a solution of ... See full document

16

Approximation of Common Solutions to System of Mixed Equilibrium Problems, Variational Inequality Problem, and Strict Pseudo-Contractive Mappings

Approximation of Common Solutions to System of Mixed Equilibrium Problems, Variational Inequality Problem, and Strict Pseudo-Contractive Mappings

... of strict pseudo-contractions, the set of common solutions of the system of a mixed equilibrium problem, and the set of common solutions of the variational inequalities with inverse strongly monotone ... See full document

30

Strong convergence theorems for Bregman quasi-strict pseudo-contractions in reflexive Banach spaces with applications

Strong convergence theorems for Bregman quasi-strict pseudo-contractions in reflexive Banach spaces with applications

... nonlinear operators by utilizing the Bregman distance and the Bregman projection, see [–] and the references ...quasi-strict pseudo-contraction and proved the strong convergence by ... See full document

17

A strong convergence theorem for generalized-Φ-strongly monotone maps, with applications

A strong convergence theorem for generalized-Φ-strongly monotone maps, with applications

... strongly pseudo-contractive map, then the Mann iteration process converges strongly to u ∗ ∈ F(T ), where K is a nonempty closed convex and bounded subset of X and F(T ) := {x ∈ K : Tx = ...This theorem of ... See full document

19

On the Strong Convergence Theorem of Noor Iterative Scheme in the Class of Zamfirescu Operators

On the Strong Convergence Theorem of Noor Iterative Scheme in the Class of Zamfirescu Operators

... the strong convergence theorem for three-step Noor iterative scheme for more general operators Zamfirescu operators in arbitrary Banach ... See full document

6

A regularization algorithm for zero points of accretive operators

A regularization algorithm for zero points of accretive operators

... mapping A is defined by the set { x ∈ E : Ax =  } . Many important problems have reformu- lations which require finding zero points, for instance, evolution equations, complemen- tarity problems, mini-max problems, ... See full document

9

Strong convergence of the hybrid method for a finite family of nonspreading mappings and variational inequality problems

Strong convergence of the hybrid method for a finite family of nonspreading mappings and variational inequality problems

... a mapping T : C → C is said to be nonexpansive if Tx – Ty ≤ x – y for all x, y ∈ ...the mapping T : C → C is said to be quasi-nonexpansive if Tx –p ≤ x– p, ∀x ∈ C and ∀p ∈ F(T ), where F(T ) denotes the set ... See full document

24

Approximation of zeros of bounded maximal monotone mappings, solutions of Hammerstein integral equations and convex minimization problems

Approximation of zeros of bounded maximal monotone mappings, solutions of Hammerstein integral equations and convex minimization problems

... gorithm converges weakly but not strongly (see also Bauschke et al. []). Several authors modified the proximal point algorithm to obtain strong convergence (see, e.g., Bruck []; Kamimura and Takahashi ... See full document

28

On Browder’s convergence theorem and Halpern iteration process for G-nonexpansive mappings in Hilbert spaces endowed with graphs

On Browder’s convergence theorem and Halpern iteration process for G-nonexpansive mappings in Hilbert spaces endowed with graphs

... A mapping T : X → X is said to be contraction if there is  < k <  such that d(Tx, Ty) ≤ kd(x, y) for all x, y ∈ ...A mapping T is said to be nonexpansive if d(Tx, Ty) ≤ d(x, y) for all x, y ∈ ... See full document

12

Iterative common solutions for monotone inclusion problems, fixed point problems and equilibrium problems

Iterative common solutions for monotone inclusion problems, fixed point problems and equilibrium problems

... A nonlinear operator V : H → H is called Lipschitzian continuous if there exists L >  such that Vx – Vy ≤ L x – y for all x, y ∈ H. Such V is also called L-Lipschitzian continuous. We know the following three lemmas ... See full document

19

Weak convergence theorem for variational inequality problems with monotone mapping in Hilbert space

Weak convergence theorem for variational inequality problems with monotone mapping in Hilbert space

... inverse-strongly monotone mapping has been ...inverse-strongly monotone is changed to monotone in the ...a monotone and Lipschitz continuous mapping in Hilbert ...weak ... See full document

12

A new algorithm for variational inequality problems with alpha-inverse strongly monotone maps and common fixed points for a countable family of relatively weak nonexpansive maps, with applications

A new algorithm for variational inequality problems with alpha-inverse strongly monotone maps and common fixed points for a countable family of relatively weak nonexpansive maps, with applications

... a strong convergence theorem for finding a common element of the set of fixed points of a relatively nonexpansive map and the set of solutions of a variational inequality problem for an ... See full document

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