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Permutation Group Algorithms.
~
Seress, Akos.
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Permutation Group Algorithms.
Record Type:
Electronic resources : Monograph/item
Title/Author:
Permutation Group Algorithms./
Author:
Seress, Akos.
other author:
Bollobas, B.
Published:
Cambridge :Cambridge University Press, : 2003.,
Description:
274 p.
[NT 15003449]:
Cover; Half-title; Title; Copyright; Contents; 1 Introduction; 2 Black-Box Groups; 3 Permutation Groups A Complexity Overview; 4 Bases and Strong Generating Sets; 5 Further Low-Level Algorithms; 6 A Library of Nearly Linear-Time Algorithms; 7 Solvable Permutation Groups; 8 Strong Generating Tests; 9 Backtrack Methods; 10 Large-Base Groups; Bibliography; Index
Subject:
Permutation groups. -
Online resource:
http://dx.doi.org/10.1017/CBO9780511546549Click here to view book
ISBN:
9780511546549 (electronic bk.)
Permutation Group Algorithms.
Seress, Akos.
Permutation Group Algorithms.
[electronic resource]. - Cambridge :Cambridge University Press,2003. - 274 p.
Cover; Half-title; Title; Copyright; Contents; 1 Introduction; 2 Black-Box Groups; 3 Permutation Groups A Complexity Overview; 4 Bases and Strong Generating Sets; 5 Further Low-Level Algorithms; 6 A Library of Nearly Linear-Time Algorithms; 7 Solvable Permutation Groups; 8 Strong Generating Tests; 9 Backtrack Methods; 10 Large-Base Groups; Bibliography; Index
Permutation group algorithms were instrumental in the proof of many deep results. This book describes the theory, up to the most recent developments, and includes hints for implementation and advanced exercises. It is recommended for everyone interested in using computers in group theory, and is suitable for advanced graduate courses.
Electronic reproduction.
Available via World Wide Web.
Mode of access: World Wide Web.
ISBN: 9780511546549 (electronic bk.)Subjects--Topical Terms:
518198
Permutation groups.
Index Terms--Genre/Form:
542853
Electronic books.
LC Class. No.: QA175 .S47 2003eb
Dewey Class. No.: 512.2
Permutation Group Algorithms.
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[electronic resource].
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2003.
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274 p.
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Cover; Half-title; Title; Copyright; Contents; 1 Introduction; 2 Black-Box Groups; 3 Permutation Groups A Complexity Overview; 4 Bases and Strong Generating Sets; 5 Further Low-Level Algorithms; 6 A Library of Nearly Linear-Time Algorithms; 7 Solvable Permutation Groups; 8 Strong Generating Tests; 9 Backtrack Methods; 10 Large-Base Groups; Bibliography; Index
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Permutation group algorithms were instrumental in the proof of many deep results. This book describes the theory, up to the most recent developments, and includes hints for implementation and advanced exercises. It is recommended for everyone interested in using computers in group theory, and is suitable for advanced graduate courses.
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Click here to view book
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http://dx.doi.org/10.1017/CBO9780511546549
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W9169649
電子資源
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EB QA175 .S47 2003eb
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