Combinatorial Algorithms: Theory and Practice
Combinatorial Algorithms: Theory and Practice
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Most of the physical and mathematical problems can be formulated in terms of Graph Theory [1]. Generation of a single spanning tree for a simple, symmetric and connected graph G is well known polynomial time solvable problem [1]. Also there are some intractable problems like Graph Coloring, Vertex Connectivity, Isomorphism etc. in graph theory [2,3]. To solve these problems we need some Soft computing approaches like GA, SA, Fuzzy Set, Rough Set etc. [4,6].