An iteration for finding a common random fixed point

An Iteration for Finding a Common Random Fixed Point

The study of random fixed points has been an active area of contemporary research in mathematics. Some of the recent works in this field are noted in [1, 2, 3, 11]. In particular, random iteration schemes leading to random fixed points were introduced in [3]. After that, random iterations for finding solutions of random operator equations and fixed points of random operators have been discussed...

A Common Fixed Point Theorem for Two Random Operators using Random Mann Iteration Scheme

In this paper, we proved that if a random Mann iteration scheme is defined by two random operators is convergent under some contractive inequality the limit point is a common fixed point of each of two random operators in Banach space.

A Common Fixed Point Theorem Of Two Random Operators Using Random Ishikawa Iteration Scheme

In this paper, we discuss the convergence of random Ishikawa iteration scheme to a common random fixed point for a certain class of random operators in Banach spaces. AMS Mathematics Subject Classification (2010): 47H10, 54H25

On a Common Fixed Point of Two Random Operators Using Random Mann Iteration Scheme

In the present note, it is proved that if a random Mann iteration scheme defined by two operators is convergent under some contractive inequality the limit point is a common fixed point of each of two random operators in a Banach space.

Research Article Random Three-Step Iteration Scheme and Common Random Fixed Point of Three Operators