Fixed Point Theory and Applications

CONTENTS: Preface; On the Comparison of a Kantorovich-Type and Moore Theorems; On the Convergence of Newton-Like Methods Under General and Unifying Conditions; Iteration Sequences with Errors for Asymptomatically Quasi-Nonexpansive Type Mappings in Convex Metric Spaces; The Existence and Convergence Theorems for a Class of Multi-Valued Variational Inclusions in Banach Spaces; Related Fixed Point Theorems for Mappings and set Valued Mappings on Two Metric Spaces; On m-Step Iterative Procedures for Approximating the Common Fixed Point of Fuzzy Strongly Pseudo-Contractive Mappings; Systems of Generalised Vector Equilibrium Problems in Generalised Convex Spaces and Applications; Maximal Elements, Coincidence Theorems and Applications in G-Convex Spaces; Some Fixed Point Theorems in Compact Hausdorff Spaces; Maps for Which F(T)=F(Tn); Stability of Iterative Procedures for a Class of Generalised Non-linear Quasi-Variational-Like Inclusions Involving Maximal n-Monotone Mappings; The Iterative Approximation for Common Fixed Points of Multi-Valued Pseudocontractive Mappings; Existence and Sensitivity Analysis of Solutions for Parametric Nonlinear Quasivariational-Like Inequalities; A Class of Probabilistic Contractions; A Related Fixed Point Theorem for Set Valued Mappings on Two Metric Spaces; Fixed Point Theory for Generalised Contractive Maps on Spaces with Vector-Valued Metrics; Comments on Some Fixed Point Theorems on Generalised Convex Spaces; Existence Theorems for a Class of Generalised Vector Variational Inequality Problems; Fixed Point Theorems for Densifying Mappings; On Ciric Type Mappings with a Non-unique Coincidence Points; The Iteration Approximation of Fixed Points of Asymptotatically Pseudo-Contractive Type Mappings; The Existence of Nontrivial Solutions for Variational Inequalities by Index Approach; Index.