[PDF] Top 20 Convergence Theorem for Class T Mappings in Hilbert Spaces
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Convergence Theorem for Class T Mappings in Hilbert Spaces
... Motivated and inspired by the previous mentioned re- searches, we combined all the ideas and then proposed the iterative scheme for finding the common solution of fixed point problems for class T ... See full document
6
A strong convergence theorem of common elements in Hilbert spaces
... quasi-nonexpansive mappings based on the shrinking projection algo- ...strong convergence theorem of common elements is established in the frame- work of Hilbert ... See full document
16
Uniform mean convergence theorems for hybrid mappings in Hilbert spaces
... Using the notion of asymptotically invariant sequences of means on l ∞ , we obtain a mean convergence theorem for pointwise convergent sequences of hybrid mappings in Hilbert spaces. By ... See full document
13
On Browder’s convergence theorem and Halpern iteration process for G-nonexpansive mappings in Hilbert spaces endowed with graphs
... contractive-type mappings is a famous topic in a metric fixed point ...classical theorem, known as the Banach contraction principle, which is a very important tool for solving existence problems in many ... See full document
12
Strong convergence theorem for a class of multiple-sets split variational inequality problems in Hilbert spaces
... new class of problem (which is an important generalization of the SFP mentioned above) called the Split Variational Inequality Problem (SVIP) by combining the Variational Inequality Problem (VIP) and the ... See full document
14
Strong convergence theorem for strict pseudo contractions in Hilbert spaces
... real Hilbert space with the inner product ·, ·, which induces the norm · ...Let T be a nonlinear mapping of C into itself; we denote with Fix(T ) the set of fixed points of T , that is, ... See full document
12
A strong convergence theorem for equilibrium problems and split feasibility problems in Hilbert spaces
... The main purpose of this paper is to introduce an iterative algorithm for equilibrium problems and split feasibility problems in Hilbert spaces. Under suitable conditions we prove that the sequence ... See full document
16
A Weak Convergence Theorem for Total Asymptotically Pseudocontractive Mappings in Hilbert Spaces
... real Hilbert space, whose inner product and norm are denoted by ·, · and · ...strong convergence and weak convergence, ...and T : C → C a mapping. In this paper, we denote the fixed point set ... See full document
11
Iterative algorithms for minimum-norm fixed point of non-expansive mapping in hilbert space
... The purpose of this article is to introduce two iterative algorithms for finding the least norm fixed point of nonexpansive mappings. We provide two algorithms, one implicit and another explicit, from which strong ... See full document
10
Convergence Theorems of Modified Ishikawa Iterative Scheme for Two Nonexpansive Semigroups
... strong convergence theorem for nonexpansive semigroups in Hilbert spaces by hybrid method in the mathematical ...a convergence theorem by the new iterative method introduced by ... See full document
12
An Iteration Method for Nonexpansive Mappings in Hilbert Spaces
... mapping T in Hilbert space. The strong and weak convergence theorems to a fixed point of T are ...strong convergence of this iteration scheme are obtained, ... See full document
8
Convergence theorems for new classes of multivalued hemicontractive-type mappings
... strong convergence theorems are proved in Hilbert spaces for new classes of multivalued demicontractive-type and hemicontractive-type mappings which are related to the class of ... See full document
12
Strong Convergence Theorems by Shrinking Projection Methods for Class Mappings
... Inspired by Bauschke and Combettes 1 and Takahashi et al. 4, we present a shrinking projection method for the class of T mappings. Furthermore, we obtain a shrinking projection method for a ... See full document
7
Strong Convergence Theorems for Nonexpansive Semigroups without Bochner Integrals
... Motivated by Suzuki’s result 1 and Nakajo-Takahashi’s results 2, He and Chen 3 recently proved a strong convergence theorem for nonexpansive semigroups in Hilbert spaces by hy- brid method in ... See full document
7
Demiclosed principle and convergence theorems for asymptotically strictly pseudononspreading mappings and mixed equilibrium problems
... a class of nonspreading type mappings, which is more general than the mappings studied in [] in Hilbert spaces, and proved some weak and strong convergence theorems in real ... See full document
20
Strong Convergence Theorem for Two Commutative Asymptotically Nonexpansive Mappings in Hilbert Space
... nonexpansive mappings have been studied extensively by many authors to solve nonlinear operator equations as well as variational inequalities ...strong convergence theorems for nonexpansive and ... See full document
9
Convergence analysis of an iterative scheme for Lipschitzian hemicontractive mappings in Hilbert spaces
... Abstract In this paper, we establish strong convergence for the iterative scheme introduced by Sahu and Petruşel associated with Lipschitzian hemicontractive mappings in Hilbert spaces.[r] ... See full document
5
Strong Convergence of Two Iterative Algorithms for Nonexpansive Mappings in Hilbert Spaces
... We introduce two iterative algorithms for nonexpansive mappings in Hilbert spaces. We prove that the proposed algorithms strongly converge to a fixed point of a nonexpansive mapping T . ... See full document
7
Convergence to common solutions of various problems for nonexpansive mappings in Hilbert spaces
... nonexpansive mappings, the set of solutions of some variational inequality problem, and the set of fixed points of a left amenable semigroup { T t : t ∈ S } of nonexpansive mappings ... See full document
31
Convergence of algorithms for an infinite family nonexpansive mappings and relaxed cocoercive mappings in Hilbert spaces
... mapping T : H → 2 H is called monotone if for all x, y ∈ H, f ∈ T x and g ∈ Ty imply hx −y, f −gi ≥ ...mapping T : H → 2 H is maximal if the graph of G(T ) of T is not properly ... See full document
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