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Computational complexity of counting and sampling

Record Type:	Language materials, printed : Monograph/item
Title/Author:	Computational complexity of counting and sampling/ István Miklós.
Author:	Miklós, István.
Published:	Boca Raton, FL :CRC Press, : c2019.,
Description:	1 online resource.
Subject:	Sampling (Statistics) -
Online resource:	https://www.taylorfrancis.com/books/9781315266954
ISBN:	9781315266954

Computational complexity of counting and sampling
Miklós, István.

Computational complexity of counting and sampling[electronic resource] /István Miklós. - Boca Raton, FL :CRC Press,c2019. - 1 online resource. - Discrete mathematics and its applications. - Discrete mathematics and its applications..

Includes bibliographical references and index.

Computational Complexity of Counting and Sampling provides readers with comprehensive and detailed coverage of the subject of computational complexity. It is primarily geared toward researchers in enumerative combinatorics, discrete mathematics, and theoretical computer science. The book covers the following topics: Counting and sampling problems that are solvable in polynomial running time, including holographic algorithms; #P-complete counting problems; and approximation algorithms for counting and sampling. First, it opens with the basics, such as the theoretical computer science background and dynamic programming algorithms. Later, the book expands its scope to focus on advanced topics, like stochastic approximations of counting discrete mathematical objects and holographic algorithms. After finishing the book, readers will agree that the subject is well covered, as the book starts with the basics and gradually explores the more complex aspects of the topic. Features: Each chapter includes exercises and solutions Ideally written for researchers and scientists Covers all aspects of the topic, beginning with a solid introduction, before shifting to computational complexity's more advanced features, with a focus on counting and sampling.

ISBN: 9781315266954Subjects--Topical Terms:

527722
Sampling (Statistics)

LC Class. No.: QA267.7

Dewey Class. No.: 511.3/52

Computational complexity of counting and sampling
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245 1 0 $a Computational complexity of counting and sampling $h [electronic resource] / $c István Miklós.
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490 1 $a Discrete mathematics and its applications
504 $a Includes bibliographical references and index.
520 $a Computational Complexity of Counting and Sampling provides readers with comprehensive and detailed coverage of the subject of computational complexity. It is primarily geared toward researchers in enumerative combinatorics, discrete mathematics, and theoretical computer science. The book covers the following topics: Counting and sampling problems that are solvable in polynomial running time, including holographic algorithms; #P-complete counting problems; and approximation algorithms for counting and sampling. First, it opens with the basics, such as the theoretical computer science background and dynamic programming algorithms. Later, the book expands its scope to focus on advanced topics, like stochastic approximations of counting discrete mathematical objects and holographic algorithms. After finishing the book, readers will agree that the subject is well covered, as the book starts with the basics and gradually explores the more complex aspects of the topic. Features: Each chapter includes exercises and solutions Ideally written for researchers and scientists Covers all aspects of the topic, beginning with a solid introduction, before shifting to computational complexity's more advanced features, with a focus on counting and sampling.
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650 0 $a Sampling (Statistics) $3 527722
650 0 $a Computational complexity. $3 527777
830 0 $a Discrete mathematics and its applications. $3 743067
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