Results 111 to 118 of about 1,110 (118)
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A Note on Pata-Type Cyclic Contractions
Sarajevo Journal of MathematicsSeveral fixed point results are obtained for cyclic mappings satisfying contractive conditions of Pata-type. Some of them improve existing results in the literature. An example shows a possible usage of the obtained results.
Z. Kadelburg, S. Radenović
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, 2021
A modified inertial-type Krasnosel’skii-Mann algorithm is introduced for convergence results of asymptotically nonexpansive mappings in Hilbert spaces.
B. Akuchu, K. T. Nwigbo, E. C. Godwin
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A modified inertial-type Krasnosel’skii-Mann algorithm is introduced for convergence results of asymptotically nonexpansive mappings in Hilbert spaces.
B. Akuchu, K. T. Nwigbo, E. C. Godwin
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APPROXIMATION OF FIXED POINT FOR F ITERATIVE ALGORITHM AND SOLUTION OF A DELAY DIFFERENTIAL EQUATION
ShodhKosh Journal of Visual and Performing ArtsThe paper reports convergence, stability and data dependence results for the operators satisfying contractive conditions and contractive condition of rational expression using F iteration scheme in Banach space.
Ashish Kumar, Ravi Parkash Bhokal
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Sarajevo Journal of Mathematics
The purpose of this paper is to propose a new hybrid cyclic algorithm for two finite families of strictly asymptotically pseudocontractive mappings and to establish a strong convergence theorem to approximate common fixed point.
B. Thakur +2 more
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The purpose of this paper is to propose a new hybrid cyclic algorithm for two finite families of strictly asymptotically pseudocontractive mappings and to establish a strong convergence theorem to approximate common fixed point.
B. Thakur +2 more
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Modi ed inertia Halpern method for split null point problem in Banach spaces
Studia Universitatis Babeş-Bolyai. Mathematica. In this paper, we study split null point problem in reflexive Banach spaces. Using the Bregman technique together with a modified inertial Halpern method, we approximate a solution of split null point problem.
H. Abass, G. Ugwunnadi, O. Narain
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2014
The Krasnosel'skii fixed-point theorem is a powerful tool in dealing with various types of integro-differential equations. The initial motivation of this theorem is the fact that the inversion of a perturbed differential operator may yield the sum of a continuous compact mapping and a contraction mapping.
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The Krasnosel'skii fixed-point theorem is a powerful tool in dealing with various types of integro-differential equations. The initial motivation of this theorem is the fact that the inversion of a perturbed differential operator may yield the sum of a continuous compact mapping and a contraction mapping.
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, 2010