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Applications of zero-suppressed decision diagrams

A zero-suppressed decision diagram (ZDD) is a data structure to represent objects that typically contain many zeros. Applications include combinatorial problems, such as graphs, circuits, faults, and data mining. This book consists of four chapters on the applications of ZDDs. The first chapter by A...

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Detalles Bibliográficos
Autores principales: Sasao, Tsutomu, Butler, Jon T
Lenguaje:eng
Publicado: Morgan & Claypool 2014
Materias:
Acceso en línea:http://cds.cern.ch/record/2269300
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author Sasao, Tsutomu
Butler, Jon T
author_facet Sasao, Tsutomu
Butler, Jon T
author_sort Sasao, Tsutomu
collection CERN
description A zero-suppressed decision diagram (ZDD) is a data structure to represent objects that typically contain many zeros. Applications include combinatorial problems, such as graphs, circuits, faults, and data mining. This book consists of four chapters on the applications of ZDDs. The first chapter by Alan Mishchenko introduces the ZDD. It compares ZDDs to BDDs, showing why a more compact representation is usually achieved in a ZDD. The focus is on sets of subsets and on sum-of-products (SOP) expressions. Methods to generate all the prime implicants (PIs), and to generate irredundant SOPs are show
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institution Organización Europea para la Investigación Nuclear
language eng
publishDate 2014
publisher Morgan & Claypool
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spelling cern-22693002021-04-21T19:11:08Zhttp://cds.cern.ch/record/2269300engSasao, TsutomuButler, Jon TApplications of zero-suppressed decision diagramsMathematical Physics and MathematicsA zero-suppressed decision diagram (ZDD) is a data structure to represent objects that typically contain many zeros. Applications include combinatorial problems, such as graphs, circuits, faults, and data mining. This book consists of four chapters on the applications of ZDDs. The first chapter by Alan Mishchenko introduces the ZDD. It compares ZDDs to BDDs, showing why a more compact representation is usually achieved in a ZDD. The focus is on sets of subsets and on sum-of-products (SOP) expressions. Methods to generate all the prime implicants (PIs), and to generate irredundant SOPs are showMorgan & Claypooloai:cds.cern.ch:22693002014
spellingShingle Mathematical Physics and Mathematics
Sasao, Tsutomu
Butler, Jon T
Applications of zero-suppressed decision diagrams
title Applications of zero-suppressed decision diagrams
title_full Applications of zero-suppressed decision diagrams
title_fullStr Applications of zero-suppressed decision diagrams
title_full_unstemmed Applications of zero-suppressed decision diagrams
title_short Applications of zero-suppressed decision diagrams
title_sort applications of zero-suppressed decision diagrams
topic Mathematical Physics and Mathematics
url http://cds.cern.ch/record/2269300
work_keys_str_mv AT sasaotsutomu applicationsofzerosuppresseddecisiondiagrams
AT butlerjont applicationsofzerosuppresseddecisiondiagrams