in this paper, we discuss the equivalent conditions of pretopological and topological $l$-fuzzy q-convergence structures and define $t_{0},~t_{1},~t_{2}$-separation axioms in $l$-fuzzy q-convergence space. {furthermore, $l$-ordered q-convergence structure is introduced and its relation with $l$-fuzzy q-convergence structure is studied in a categorical sense}.

In this paper we introduce fuzzy binary soft separation axioms in topological spaces over the two universal sets U1 and U2. We define Ti (i = 0, 1, 2), study fundamental properties such as hereditary of above mentioned detailed.

Through the concepts of supra open sets and we introduce a new class separation axioms study some their properties. We could comparative between these two items. At last investigate hereditary other properties them