Abstract
In this paper, a new type of fuzzy multifunction is introduced between a set having min-imal structure [15, 16] and a fuzzy topological space (fts, for short) in the sense of Chang [6] which generalizes fuzzy contra continuous multifunction. It is also shown that the im-age of an m-compact space [15, 16] under this fuzzy multifunction is fuzzy s-closed [20] under certain conditions.
Cuvinte cheie
m-compact space
fuzzy regular space
fuzzy δ-closed set
fuzzy θ-closed set
m-frontier of a set.