Results 31 to 40 of about 2,508,330 (246)
Depth and Stanley Depth of Multigraded Modules [PDF]
Communications in Algebra, 2010 We study the behavior of depth and Stanley depth along short exact sequences of multigraded modules and under reduction modulo an element.
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Stability of depth and Stanley depth of symbolic powers of squarefree monomial ideals [PDF]
Proceedings of the American Mathematical Society, 2018 Let K \mathbb {K} be a field and let S = K [ x 1 , … , x n ] S=\mathbb {K}[x_1 ...
S. Fakhari, S. Fakhari
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Depths and Stanley depths of path ideals of spines [PDF]
Involve, a Journal of Mathematics, 2016 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Campos, Daniel +4 more
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Journal of Algebra, 2010 Let $Q$ and $Q'$ be two monomial primary ideals of a polynomial algebra $S$ over a field. We give an upper bound for the Stanley depth of $S/(Q\cap Q')$ which is reached if $Q$,$Q'$ are irreducible. Also we show that Stanley's Conjecture holds for $Q_1\cap Q_2$, $S/(Q_1\cap Q_2\cap Q_3)$, $(Q_i)_i$ being some irreducible monomial ideals of $S$.
Popescu, Dorin, Qureshi, Muhammad Imran
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Stanley Cavell and Film: Scepticism and Self-Reliance at the Cinema, by Catherine Wheatley
Alphaville: Journal of Film and Screen Media, 2021 Stanley Cavell and Film is Catherine Wheatley’s entry in Bloomsbury’s “Film Thinks”, a series dedicated to explorations of cinema’s influence on thinkers such as Noël Carroll, Roland Barthes and Georges Didi-Huberman.
Glen W. Norton
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How to compute the Stanley depth of a module [PDF]
Mathematics of Computation, 2015 In this paper we introduce an algorithm for computing the Stanley depth of a finitely generated multigraded module M over the polynomial ring K[X1, . . . , Xn].
Bogdan Ichim +2 more
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When will the Stanley depth increase? [PDF]
Proceedings of the American Mathematical Society, 2013 Let I ⊂ S = K , [ x 1 , … , x n ] I\subset S=\mathbb {K},[x_1,\dots ,x_n] be an ideal generated by squarefree monomials of degree ≥ d \ge d .
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Upper Bounds for the Stanley Depth [PDF]
Communications in Algebra, 2012 Let $I\subset J$ be monomial ideals of a polynomial algebra $S$ over a field. Then the Stanley depth of $J/I$ is smaller or equal with the Stanley depth of $\sqrt{J}/\sqrt{I}$. We give also an upper bound for the Stanley depth of the intersection of two primary monomial ideals $Q$, $Q'$, which is reached if $Q$, $Q'$ are irreducible, ht$(Q+Q')$ is odd ...
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It was the anarchists: The quest for the truth about Italy’s bombs
State Crime, 2023 On 12 December 1969 a bomb exploded in Piazza Fontana, in Milan, killing 17 people and wounding 84. This paper uses critical and activist criminology, and explores, through a resistance lens, the struggle for truth that followed.
Vincenzo Scalia
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DEPTH AND STANLEY DEPTH OF THE EDGE IDEALS OF SOME m-LINE GRAPHS AND m-CYCLIC GRAPHS WITH A COMMON VERTEX [PDF]
Romanian Journal of Mathematics and Computer Science, 2015 We give some precise formulas for the depth of the quotient rings of the edge ideals associated to a graph consisting, either of the union of some line graphs L_{3r_1}},...,L_{3r_{k_1}}, L_{3s_1+1}, ...,L_{3s_{k_2}+1} and L_{3t_1+2},...,L_{3t_{k_3}+2} or
GUANGJUN ZHU
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