LNCS 2832 Approximating the Achromatic Number Problem on Bipartite Graphs 1st edition by Guy Kortsarz, Sunil Shende ISBN 3540200649 978-3540200642

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ISBN 10: 3540200649 
ISBN 13: 978-3540200642
Author:  Guy Kortsarz, Sunil Shende 

LNCS 2832 – Approximating the Achromatic Number Problem on Bipartite Graphs is a research-focused volume authored by Guy Kortsarz and Sunil Shende, published as part of the Lecture Notes in Computer Science (LNCS) series. The book explores the Achromatic Number Problem, particularly in the context of bipartite graphs, and presents approaches to approximating solutions for this NP-hard problem. The work is highly relevant for researchers and professionals in graph theory, combinatorics, and approximation algorithms.

The Achromatic Number of a graph is defined as the largest number of colors that can be assigned to the vertices of the graph such that the set of colors used on each edge forms a complete set of colors. More specifically, for an edge, the two colors assigned to its endpoints must be distinct, and the set of colors used on all edges must be as large as possible, with no color repetition on an edge.

For general graphs, the problem of computing the Achromatic Number is known to be NP-hard. This book focuses on bipartite graphs, a special class of graphs where the vertex set can be divided into two disjoint sets such that no two vertices within the same set are adjacent. The problem is studied in the context of approximating the achromatic number for these bipartite graphs, given that exact computation may be computationally infeasible for large instances.

LNCS 2832 – Approximating the Achromatic Number Problem on Bipartite Graphs 1st Table of contents:

Invited Lectures

Contributed Papers: Design and Analysis Track

Contributed Papers: Design and Analysis Track

Contributed Papers: Design and Analysis Track

Contributed Papers: Engineering and Application Track

Contributed Papers: Engineering and Application Track

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