Results 81 to 90 of about 4,652 (229)
On Enriched Suzuki Mappings in Hadamard Spaces
We define and study enriched Suzuki mappings in Hadamard spaces. The results obtained here are extending fundamental findings previously established in related research.
Teodor Turcanu, Mihai Postolache
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Mixed Approximation for Nonexpansive Mappings in Banach Spaces
The mixed viscosity approximation is proposed for finding fixed points of nonexpansive mappings, and the strong convergence of the scheme to a fixed point of the nonexpansive mapping is proved in a real Banach space with uniformly Gâteaux differentiable ...
Qing-Bang Zhang +2 more
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A viscosity iterative technique for equilibrium and fixed point problems in a Hadamard space
The main purpose of this paper is to introduce a viscosity-type proximal point algorithm, comprising of a nonexpansive mapping and a finite sum of resolvent operators associated with monotone bifunctions. A strong convergence of the proposed algorithm to
C. Izuchukwu +3 more
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A weak convergence theorem for relatively nonexpansive mappings and maximal monotone operators in a Banach space [PDF]
Wataru Takahashi +29 more
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Hybrid Methods for a Countable Family of G-Nonexpansive Mappings in Hilbert Spaces Endowed with Graphs [PDF]
Suthep Suantai +2 more
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Some Convergence Theorems of Modified Proximal Point Algorithms for Nonexpansive Mappings in CAT(0) Spaces [PDF]
In this paper, a new modified proximal point algorithm is proposed for finding a common element of the set of fixed points of a single-valued nonexpansive mapping, and the set of fixed points of a multivalued nonexpansive mapping, and the set of ...
Shengquan Weng , Dingping Wu
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On generic convergence of successive approximations of mappings with convex and compact point images. [PDF]
Bargetz C, Medjic E, Pirk K.
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Weak and strong convergence of finite family with errors of nonexpansive nonself-mappings [PDF]
Somyot Plubtieng +1 more
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Introduction Let be a nonempty subset of a normed linear space . A self-mapping is said to be nonexpansive provided that for all . In 1965, Browder showed that every nonexpansive self-mapping defined on a nonempty, bounded, closed and convex subset of
Moosa Gabeleh
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