Composite Implicit Random Iterates for Approximating Common Random Fixed Point for a Finite Family of Asymptotically Quasi-nonexpansive Type Random Operators

Random approximations and random fixed point theorems are stochastic generalization of classical approximations and fixed point theorems. The study of random fixed point theorems was initiated by Prague school of probabilities in 1950′s. The interest in these problems was enhanced after the publication of the survey article of Bharucha-Reid [5]. Random fixed point theory and applications have been further developed rapidly in recent years (see [2, 3, 10, 11, 17, 19] and references therein).