Abstract
In this paper we study different weak forms of open multifunctionsfrom a fuzzy topological space into a fuzzy $m$-space. Further we study the same from a fuzzy bitopological space into a fuzzy bitopological spaces.
Highlights
Let (X, τ ) be a fuzzy topological space and A be a fuzzy subset of X
In a fuzzy topological space (X, τ ) a fuzzy point xp is called a fuzzy θ-cluster point of a fuzzy set A if cl(V )qA holds for every open Q-neighbourhood V of xp
The union of all fuzzy θ-cluster points of A is called a fuzzy θ-closure of A, written as Clθ(A) and A is called fuzzy θ-closed if A = Clθ(A)
Summary
Let (X, τ ) be a fuzzy topological space and A be a fuzzy subset of X. In a fuzzy topological space (X, τ ) a fuzzy point xp is called a fuzzy θ-cluster point of a fuzzy set A if cl(V )qA holds for every open Q-neighbourhood V of xp (one may refer to Mukharjee and Sinha [13]).
Talk to us
Join us for a 30 min session where you can share your feedback and ask us any queries you have