A characterization for topologically integer additive set-indexer of graphs
Abstract
The aim of this paper is to introduce a new function that satisfies the property of topological integer additive set-indexer (Top-IASI) with minimum cardinality for pan, tadpole, path and shovel graphs. Let be a graph and is a nonempty set. If an injective function induced a new injective function defined by for every then is called set-indexer. If an injective function produced another injective function defined by for every , where is the set of all non-negative integers and is its power set then is called an integer additive set-indexer (IASI). An IASI is called a Top-IASI if forms a topology.
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