APPROXIMATION ALGORITHMS BY VIJAY V VAZIRANI PDF

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Sign in to Purchase Instantly. Temporarily Out of Stock Online Please check back later for updated availability. Overview This book covers the dominant theoretical approaches to the approximate solution of hard combinatorial optimization and enumeration problems. It contains elegant combinatorial theory, useful and interesting algorithms, and deep results about the intrinsic complexity of combinatorial problems.

Its clarity of exposition and excellent selection of exercises will make it accessible and appealing to all those with a taste for mathematics and algorithms. Richard Karp,University Professor, University of California at Berkeley Following the development of basic combinatorial optimization techniques in the s and s, a main open question was to develop a theory of approximation algorithms.

In the s, parallel developments in techniques for designing approximation algorithms as well as methods for proving hardness of approximation results have led to a beautiful theory.

The need to solve truly large instances of computationally hard problems, such as those arising from the Internet or the human genome project, has also increased interest in this theory.

The field is currently very active, with the toolbox of approximation algorithm design techniques getting always richer. It is a pleasure to recommend Vijay Vazirani's well-written and comprehensive book on this important and timely topic. I am sure the reader will find it most useful both as an introduction to approximability as well as a reference to the many aspects of approximation algorithms. Product Details Table of Contents.

Table of Contents 1 Introduction. Combinatorial Algorithms. LP-Based Algorithms. Other Topics. Show More. Springer Berlin Heidelberg.

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Approximation Algorithms

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Approximation Algorithms / Edition 1

It seems that you're in Germany. We have a dedicated site for Germany. This book covers the dominant theoretical approaches to the approximate solution of hard combinatorial optimization and enumeration problems. It contains elegant combinatorial theory, useful and interesting algorithms, and deep results about the intrinsic complexity of combinatorial problems. Its clarity of exposition and excellent selection of exercises will make it accessible and appealing to all those with a taste for mathematics and algorithms. Following the development of basic combinatorial optimization techniques in the s and s, a main open question was to develop a theory of approximation algorithms. In the s, parallel developments in techniques for designing approximation algorithms as well as methods for proving hardness of approximation results have led to a beautiful theory.

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