Convergence of An Iterative Scheme For Multifunctions on Fuzzy Metric Spaces

Recently, reich and zaslavski have studied a new inexact iterative scheme for fixed points of contractive and nonexpansive multifunctions. in 2011, aleomraninejad, et. al. generalized some of their results to suzuki-type multifunctions. the study of iterative schemes for various classes of contractive and nonexpansive mappings is a central topic in fixed point theory. the importance of banach contraction principle is that it also gives the convergence of an iterative scheme to a unique fixed point. in this paper, we consider (x,m,∗) to be fuzzy metric spaces in park's sense and we show our results for fixed points of contractive and nonexpansive multifunctions on hausdorff fuzzy metric space.