POINTWISE CONVERGENCE TOPOLOGY an‎d FUNCTION SPACES IN FUZZY ANALYSIS

We study the space of all continuous fuzzy-valued functions from a space X into the space of fuzzy numbers (E1; d1) endowed with the pointwise convergence topology. Our results generalize the classical ones for continuous real-valued functions. The eld of applications of this approach seems to be large, since the classical case allows many known devices to be tted to general topology, functional analysis, coding theory, Boolean rings, etc