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A simple graph G is said to be Hausdroff if for any two distinct vertices u and v of G, one of the following conditions hold: 1. Both u and v are isolated 2. Either u or v is isolated 3. There exist two nonadjacent edges e1 and e2 of G such that e1 is incident with u and e2 is incident with v. In this paper we derive sufficient conditions for cartesian and tensor products of two graphs to be Hausdroff.

HAUSDROFF PROPERTY OF CARTESIAN AND TENSOR PRODUCT OF GRAPHS