RANDOM FIXED POINT RESULTS FOR SUZUKI TYPE RANDOM OPERATORS AND APPLICATIONS

Some Fixed Point Results for the Generalized $F$-suzuki Type Contractions in $b$-metric Spaces

Compared with the previous work, the aim of  this paper is to introduce the more general concept of the generalized $F$-Suzuki type contraction mappings in $b$-metric spaces, and to establish some fixed point theorems in the setting of $b$-metric spaces. Our main results unify, complement and generalize the previous works in the existing literature.

Existence of Common Random Fixed Point and Random Best Approximation for Non-commuting Random Operators

We present existence of common random fixed point as random best approximation results for non-commuting random operators. These results improve, extend and generalize some existing known results in the literature.

Some Random Fixed Point Theorems for Condensing and Nonexpansive Operators

Some random versions of deterministic fixed point theorems for condensing and nonexpansive operators are obtained.

Random Fixed Point Theorems for Asymptotic 1-set Contraction Operators

Random fixed point theorems for condensing 1-set contraction selfmaps are known. But no random fixed point theorem for more general asymptotic 1-set contraction selfmaps is yet available. The purpose of this paper is to prove random fixed point theorems for such maps. 1. Introduction. Random fixed point theorems are stochastic versions of (classical or deterministic) fixed point theorems and ar...

Random Periodic Point and Fixed Point Results for Random Monotone Mappings in Ordered Polish Spaces