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An optimal algorithm for constructing the reduced Gröbner basis of binomial ideals, and applications to commutative semigroups - MaRDI portal

An optimal algorithm for constructing the reduced Gröbner basis of binomial ideals, and applications to commutative semigroups (Q5928894)

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scientific article; zbMATH DE number 1584497
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An optimal algorithm for constructing the reduced Gröbner basis of binomial ideals, and applications to commutative semigroups
scientific article; zbMATH DE number 1584497

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    An optimal algorithm for constructing the reduced Gröbner basis of binomial ideals, and applications to commutative semigroups (English)
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    26 April 2002
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    This paper is on complexity theory. The authors discuss the complexity of computing Gröbner bases of binomial ideals. Applications are given to enumeration problems and subword problems.
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    Gröbner basis
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    binomial ideal
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    complexity
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    Petri nets
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    enumeration problem
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    word problem
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