Results 101 to 110 of about 1,404 (215)
On the Hilbert series of monomial ideals
AbstractTo every squarefree monomial ideal one can associate a hypergraph. In this paper we show that the Hilbert series of a squarefree monomial ideal can be obtained from the so-called edge induced polynomial of the associated hypergraph.
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Some results on simple complete ideals having one characteristic pair
Let α be a regular local two-dimensional ring, and let m = (x, y) be its maximal ideal. Let m > n > 1 be coprime integers, and let p be the integral closure of the ideal (x^m , y^n ).
Silvio Greco, Karlheinz Kiyek
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The structure of DGA resolutions of monomial ideals [PDF]
Lukas Katthän
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Regular CW-complexes and poset resolutions of monomial ideals [PDF]
Timothy B. P. Clark, Alexandre Tchernev
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Generalizing a construction of \textit{A. V. Geramita}, \textit{T. Harima} and \textit{Y. S. Shin} [Ill. J. Math 45, 1--23 (2001; Zbl 1095.13500)], the author introduces so-called \(n\)-lists: A \(1\)-list is a natural number, and for \(n\geq 1\) an \(n\)-list is a decreasing infinite sequence of \((n- 1)\)-lists, where \(A\geq B\) for two \(n\)-lists \
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Associated primes of monomial ideals and odd holes in graphs [PDF]
Christopher A. Francisco +2 more
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How to compute the Stanley depth of a monomial ideal [PDF]
Jürgen Herzog +2 more
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Higher Polynomial Identities for Mutations of Associative Algebras. [PDF]
Bremner MR, Brox J, Sánchez-Ortega J.
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