$n$-DOMINATION IN VERTEX SQUARED DOUBLE DIVIDE INTERVAL-VALUED FUZZY GRAPHS

In this paper we study different concepts like vertex squared double divide interval-valued fuzzy graph, vertex squared double divide cardinality, vertex squared double divide independent set, $n$- dominating set, $n$- domination number. We likewise, investigate a relationship between $n$ - dominating set and vertex squared double divide independent set for vertex squared double divide interval-valued fuzzy graphs. The vertex squared double divide interval-valued fuzzy graphs are more adaptable and viable than fuzzy graphs because of the way that they have numerous applications in networks. This work will be useful to concentrate enormous vertex squared double divide interval-valued fuzzy graphs as a mix of little vertex squared interval-valued fuzzy graphs. Vertex squared double divide interval-valued fuzzy graph hypothesis is presently developing and growing its applications. The theoretical improvement in this space is talked about here.