An Algorithm for Constructing Reduced DNFs of Order-Convex Boolean Functions

This paper considers the problem of constructing reduced disjunctive normal forms of order-convex Boolean functions. An original algorithm is proposed for finding these forms. The algorithm uses concepts of the theory of ordered sets such as an ideal and a coideal and has a substantially lower time...

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Vydáno v:Cybernetics and systems analysis Ročník 55; číslo 1; s. 30 - 33
Hlavní autor: Timoshkin, A. I.
Médium: Journal Article
Jazyk:angličtina
Vydáno: New York Springer US 01.01.2019
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ISSN:1060-0396, 1573-8337
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Abstract This paper considers the problem of constructing reduced disjunctive normal forms of order-convex Boolean functions. An original algorithm is proposed for finding these forms. The algorithm uses concepts of the theory of ordered sets such as an ideal and a coideal and has a substantially lower time complexity than the classical Quine–McCluskey algorithm.
AbstractList This paper considers the problem of constructing reduced disjunctive normal forms of order-convex Boolean functions. An original algorithm is proposed for finding these forms. The algorithm uses concepts of the theory of ordered sets such as an ideal and a coideal and has a substantially lower time complexity than the classical Quine-McCluskey algorithm.
This paper considers the problem of constructing reduced disjunctive normal forms of order-convex Boolean functions. An original algorithm is proposed for finding these forms. The algorithm uses concepts of the theory of ordered sets such as an ideal and a coideal and has a substantially lower time complexity than the classical Quine-McCluskey algorithm. Keywords: implicant, lattice, order-convex subset, ideal, coideal.
Audience Academic
Author Timoshkin, A. I.
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  givenname: A. I.
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References BirkhoffGLattice Theory [Russian translation]1984MoscowNauka
KovalevMMMatroids in Discrete Optimization [in Russian]1987MinskUniversitetskoe
AignerMCombinatorial Theory [Russian translation]1982MoscowMir
YablonskiiSVIntroduction to Discrete Mathematics [in Russian]1986MoscowNauka
M Aigner (109_CR1) 1982
SV Yablonskii (109_CR4) 1986
MM Kovalev (109_CR2) 1987
G Birkhoff (109_CR3) 1984
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– volume-title: Combinatorial Theory [Russian translation]
  year: 1982
  ident: 109_CR1
– volume-title: Matroids in Discrete Optimization [in Russian]
  year: 1987
  ident: 109_CR2
– volume-title: Introduction to Discrete Mathematics [in Russian]
  year: 1986
  ident: 109_CR4
– volume-title: Lattice Theory [Russian translation]
  year: 1984
  ident: 109_CR3
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SubjectTerms Algorithms
Artificial Intelligence
Boolean
Boolean algebra
Boolean functions
Control
Mathematics
Mathematics and Statistics
Processor Architectures
Software Engineering/Programming and Operating Systems
Systems Theory
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