Results 81 to 90 of about 741 (181)
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
doaj
Δ-convergence for proximal point algorithm and fixed point problem in CAT(0) spaces
In this paper, we prove the Δ-convergence of a modified proximal point algorithm for common fixed points in a CAT(0) space for different classes of generalized nonexpansive mappings including a total asymptotically nonexpansive mapping, a multivalued ...
Shamshad Husain, Nisha Singh
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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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INEXACT ORBITS OF NONEXPANSIVE MAPPINGS
We study the influence of errors on the convergence of orbits of nonexpansive mappings in Banach and metric spaces.
Pustylnik, Evgeniy +2 more
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Subinvariant Metric Functionals for Nonexpansive Mappings
We investigate the existence of subinvariant metric functionals for commuting families of nonexpansive mappings in noncompact subsets of Banach spaces. Our findings underscore the practicality of metric functionals when searching for fixed points of nonexpansive mappings.
Gutiérrez, Armando W. +1 more
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Momentum-Net: Fast and Convergent Iterative Neural Network for Inverse Problems. [PDF]
Chun IY, Huang Z, Lim H, Fessler JA.
europepmc +1 more source
On compositions of special cases of Lipschitz continuous operators. [PDF]
Giselsson P, Moursi WM.
europepmc +1 more source
A simple computational algorithm with inertial extrapolation for generalized split common fixed point problems. [PDF]
Gebrie AG, Bedane DS.
europepmc +1 more source
Breast Cancer Screening Using a Modified Inertial Projective Algorithms for Split Feasibility Problems. [PDF]
Nabheerong P +2 more
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Dynamics of Hilbert nonexpansive maps [PDF]
In his work on the foundations of geometry, Hilbert observed that a formula which appeared in works by Beltrami, Cayley, and Klein, gives rise to a complete metric on any bounded convex domain. Some decades later, Garrett Birkhoff and Hans Samelson noted that this metric has interesting applications, when considering certain maps of convex cones that ...
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