[PDF] Top 20 Approximation of fixed points for Suzuki’s generalized non-expansive mappings
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Approximation of fixed points for Suzuki’s generalized non-expansive mappings
... for mappings satisfying condition (C) using the Ishikawa iteration in uniformly convex Banach ...Suzuki’s generalized non expansive mappings and nonlinear mappings have been ... See full document
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On an open question of Takahashi for nonspreading mappings in Banach spaces
... nonspreading mappings and establish weak and strong convergence theorems of the iterative sequences generated by these mappings in a real Banach ...a fixed point of an asymptotically nonspreading ... See full document
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Iterative approximation of common attractive points of further generalized hybrid mappings
... Let N denote the set of positive integers and R the set of real numbers. Let H be a real Hilbert space and C be a nonempty subset of H. Let T be a mapping of C into H. Recall that the set of fixed points of ... See full document
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Strong convergence theorems for fixed point problems of infinite family of asymptotically quasi-ϕ-nonexpansive mappings and a system of equilibrium problems
... for approximation of com- mon fixed points of countably infinite family of asymptotically quasi-φ-nonexpansive mappings in a uniformly smooth and strictly convex real Banach space, which has the ... See full document
15
An approximation of a common fixed point of nonexpansive mappings on convex metric spaces
... conditional fixed point property (CFP) if either t has no fixed points, or t has a fixed point in each nonempty bounded closed convex set that leaves t ...conditional fixed point property ... See full document
13
Existence and approximations of fixed points for contractive mappings of integral type
... of fixed points for four new classes of contractive mappings of integral type, which include the contractive mappings of integral type in [, , ] as special cases, and to construct four ... See full document
20
The modified general iterative methods for asymptotically nonexpansive semigroups in Banach spaces
... the fixed point set of a nonexpansive mapping T on H and b is a given point in ...the approximation of common fixed points of a nonexpansive semigroup {T(s) : s ≥ } on a nonempty, ... See full document
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12. Common Fixed Points for Mappings Satisfying $\varphi $ and $F$-maps in $G$-Cone Metric Spaces
... of fixed point theory has been at the centre of vigorous research activ- ity and it has applications in many important areas such as variational and linear inequalities, nonlinear and adaptive control systems, ... See full document
15
Fixed points of Suzuki type generalized multivalued mappings in fuzzy metric spaces with applications
... 25. Ray, AD, Saha, PK: Fixed point theorems on generalized fuzzy metric spaces. Hacet. J. Math. Stat. 39, 1-9 (2010) 26. Razani, A: A contraction theorem in fuzzy metric space. Fixed Point Theory Appl. 2005(3), ... See full document
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Convergence Comparison of Several Iteration Algorithms for the Common Fixed Point Problems
... Yao, “Viscosity approximation to common fixed points of families of nonexpansive mappings with generalized contractions mappings,” Nonlinear Analysis: Theory, Methods & Applications [r] ... See full document
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Strong convergence theorems for equilibrium problems and fixed point problem of multivalued nonexpansive mappings via hybrid projection method
... common fixed points of a finite family of generalized nonexpansive multivalued mappings and the solution set of two equilibrium problems in a Hilbert space is ... See full document
13
Cyclic generalized contractions and fixed point results with applications to an integral equation
... cyclic generalized contractive mappings for a map in a metric space and present existence and uniqueness results of fixed points for such ...existing fixed point theorems in the ... See full document
13
Unique common fixed points for two generalized expansive mappings on non-normal cone metric spaces with Banach algebras
... two generalized expansive mappings were discussed and obtained on cone metric spaces over Banach algebras without the assumption of normality and some unique fixed point theorems were ... See full document
17
Iterative approximation of attractive points of further generalized hybrid mappings in Hadamard spaces
... attractive points for non- linear mappings in a Hilbert space: Let H be a Hilbert space and C be a nonempty subset of ...attractive points of T , ... See full document
15
Generalized viscosity approximation method for nonexpansive mappings in Hadamard manifolds
... For approximation of fixed points of a nonexpansive mapping, researchers use some ...theory, approximation methods have attracted so much attention, since they are very powerful and important tools ... See full document
12
Strong convergence of a modified iterative algorithm for hierarchical fixed point problems and variational inequalities
... hierarchical fixed points of non- expansive mappings can also be used to solve a convex minimization problem; see, for example, [, ] and the references ... See full document
9
Fixed point and coupled fixed point theorems on b metric like spaces
... In , Edelstein [] proved an important version of the Banach contraction principle. In , Suzuki [] improved the results of Banach and Edelstein (see also [, ]). In re- cent years, cyclic contraction ... See full document
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Convergence Theorems for Common Fixed Points of Nonself Asymptotically Quasi-Non-Expansive Mappings
... We introduce a new three-step iterative scheme with errors. Several convergence theorems of this scheme are established for common fixed points of nonself asymptotically quasi-non-expansive ... See full document
11
Pata-Type Fixed Point Results in bv(s)-Metric Spaces
... a generalized metric and the pair (X, d) is called generalized metric space (or shortly ...a generalized metric space, but the converse is not ...that generalized metric spaces might not be ... See full document
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Fixed point theorems and demiclosedness principle for mappings of asymptotically nonexpansive type in Banach spaces
... (Here I is the identity operator of X into itself.) The principle is also valid in a space satisfying Opial ’ s condition. It has been known that the demiclosedness principle plays a key role in studying the ... See full document
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