A Near Optimal Approximation Algorithm for Vertex-Cover Problem
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A Near Optimal Approximation Algorithm for Vertex-Cover Problem
Sep 19, 2013 - Theorem 1. (Thomas H. Cormen et.al. [1]) APPROX-VERTEX-COVER is a polynomial-time. 2-approximation algorithm. Theorem 2. Proposed ...
A Near Optimal Approximation Algorithm for
arXiv:1309.4953v1 [cs.DS] 19 Sep 2013
Vertex-Cover Problem Deepak Puthal∗ Department of Computer Science & Engineering National Institute of Technology Silchar Silchar, Assam, India September 20, 2013
Abstract Recently, there has been increasing interest and progress in improvising the approximation algorithm for well-known NP-Complete problems, particularly the approximation algorithm for the Vertex-Cover problem. Here we have proposed a polynomial time efficient algorithm for vertex-cover problem for more approximate to the optimal solution, which lead to the worst time complexity Θ(V 2 ) and space complexity Θ(V + E). We show that our proposed method is more approximate with example and theorem proof. Our algorithm also induces improvement on previous algorithms for the independent set problem on graphs of small and high degree.
Keywords:Approximation algorithm Vertex-Cover Problem Complexity Adjacency list.
1
Introduction
A graph G represents as G = (V, E): V is number of vertices in graph and E is number of edges in graph and impliment as an adjacency lists or as an adjacency matrix for both directed and undirected graphs. There are two types of graph i.e. (I) Sparse graphs-those for which |E| is much less than |V |2 (E
