Fixed Point Theory and Graph Theory by Qamrul Ansari, Monther Alfuraidan

Fixed Point Theory and Graph Theory Qamrul Ansari, Monther Alfuraidan ebook
Page: 312
Publisher: Elsevier Science & Technology Books
Format: pdf
ISBN: 9780128042953

Partial metric space common fixed point directed graph power graphic contraction pair . Agarwal, National University of Singapore and D. 20] proved some common fixed points in partially ordered metric spaces (see also [ 21]). Fixed point theorem in metric spaces endowed with a graph. Introduction to Graph and Hypergraph Theory Preface; KKM Maps and FixedPoint Theory (R.P. Fixed point theorems in CAT ( 0 ) spaces and ℝ -trees These latter results are used to obtain variants of the classical fixed edge theorem in graph theory. C.: Fixed Point Theorems with Applications to Economics and GameTheory. Fixed point results for Banach contractions on a graph [11]. In 2006, Espinola and Kirk made a useful contribution on combining fixed pointtheory and graph theory. Recently, fixed point theory on graphs has been considered by many authors. Fixed Point Theory and Applications20132013:20 Keywords. The famous Banach contraction mapping principle is one of the most simple and useful tools in the theory of fixed points. In this paper, we obtain sufficient conditions for the existence of fixed points for . Journal, Fixed Point Theory and Applications on a hyperbolic metric space with a graph' Fixed Point Theory and Applications, vol 2015, no. Keywords: weakly connected graph; (p,ϕ)-G-contraction; p-Picard . In this paper we propose some graph theory problems to be considered in terms of ”graph equations“ Applying a fixed point theorem to graph equations and. In this paper, we prove Browder's convergence theorem for G-nonexpansive mappings in a Hilbert space with a directed graph. The best known result from the Fixed Point Theory is Banach's Contraction Principle.