Phase Transitions in Combinatorial Optimization Problems

This book PDF is perfect for those who love Science genre, written by Alexander K. Hartmann and published by John Wiley & Sons which was released on 12 May 2006 with total hardcover pages 360. You could read this book directly on your devices with pdf, epub and kindle format, check detail and related Phase Transitions in Combinatorial Optimization Problems books below.

Phase Transitions in Combinatorial Optimization Problems
Author : Alexander K. Hartmann
File Size : 44,6 Mb
Publisher : John Wiley & Sons
Language : English
Release Date : 12 May 2006
ISBN : 9783527606863
Pages : 360 pages
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Phase Transitions in Combinatorial Optimization Problems by Alexander K. Hartmann Book PDF Summary

A concise, comprehensive introduction to the topic of statistical physics of combinatorial optimization, bringing together theoretical concepts and algorithms from computer science with analytical methods from physics. The result bridges the gap between statistical physics and combinatorial optimization, investigating problems taken from theoretical computing, such as the vertex-cover problem, with the concepts and methods of theoretical physics. The authors cover rapid developments and analytical methods that are both extremely complex and spread by word-of-mouth, providing all the necessary basics in required detail. Throughout, the algorithms are shown with examples and calculations, while the proofs are given in a way suitable for graduate students, post-docs, and researchers. Ideal for newcomers to this young, multidisciplinary field.

Phase Transitions in Combinatorial Optimization Problems

A concise, comprehensive introduction to the topic of statistical physics of combinatorial optimization, bringing together theoretical concepts and algorithms from computer science with analytical methods from physics. The result bridges the gap between statistical physics and combinatorial optimization, investigating problems taken from theoretical computing, such as the vertex-cover problem, with

Get Book
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