The Bar Code is a bidimensional diagram representing a finite set of terms in any number of variables. In particular, one can represent the (lexicographical) Groebner escalier of a zerodimensional monomial ideal and use this representation to desume many of its properties. The aim of this paper is to give a general description of the Bar Code and it construction, giving then an overview of all the applications studied so far.

Bar Code: A Visual Representation for Finite Sets of Terms and Its Applications / M. Ceria. - In: MATHEMATICS IN COMPUTER SCIENCE. - ISSN 1661-8270. - (2019). [Epub ahead of print] [10.1007/s11786-019-00425-4]

Bar Code: A Visual Representation for Finite Sets of Terms and Its Applications

M. Ceria
2019

Abstract

The Bar Code is a bidimensional diagram representing a finite set of terms in any number of variables. In particular, one can represent the (lexicographical) Groebner escalier of a zerodimensional monomial ideal and use this representation to desume many of its properties. The aim of this paper is to give a general description of the Bar Code and it construction, giving then an overview of all the applications studied so far.
Bar Code; Groebner escalier; Monomial ideals
Settore MAT/02 - Algebra
2019
17-dic-2019
Article (author)
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2434/713492
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