Bar Codes are combinatorial objects encoding many properties of monomial ideals. In this paper we employ these objects to study Janet-like divisions. Given a finite set of terms U, from its Bar Code we can compute the Janet-like non-multiplicative powers of its elements and detect completeness of the set.
Bar Code and Janet-like division / Ceria, Michela. - In: ATTI DELLA ACCADEMIA PELORITANA DEI PERICOLANTI, CLASSE DI SCIENZE FISICHE MATEMATICHE E NATURALI. - ISSN 0365-0359. - 100:1(2022). [10.1478/AAPP.1001A2]
Bar Code and Janet-like division
Ceria, Michela
2022-01-01
Abstract
Bar Codes are combinatorial objects encoding many properties of monomial ideals. In this paper we employ these objects to study Janet-like divisions. Given a finite set of terms U, from its Bar Code we can compute the Janet-like non-multiplicative powers of its elements and detect completeness of the set.File in questo prodotto:
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