Results 21 to 30 of about 11,820 (207)
Alexander duality and Stanley depth of multigraded modules
Journal of Algebra, 2011 18 pages. We have removed Lemma 2.3 of the previous version, since the proof contained a gap. This deletion does not affect the main results, while we have revised argument a little (especially in Sections in 2 and 3)
Okazaki, Ryota, Yanagawa, Kohji
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Stanley depth of edge ideals [PDF]
Studia Scientiarum Mathematicarum Hungarica, 2012 We give an upper bound for the Stanley depth of the edge idealIof ak-partite complete graph and show that Stanley’s conjecture holds forI. Also we give an upper bound for the Stanley depth of the edge ideal of as-uniform complete bipartite hypergraph.
Ishaq, Muhammad, Qureshi, Muhammad Imran
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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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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 Indonesian Economy and Business, 2022 Introduction/Main Objectives: This study investigates the relationships between equity markets during the Asian financial crisis and the subprime mortgage crisis in Asia-Pacific.
Hayun Kusumah +3 more
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Teopoetika: genealogija i perspektiva
Diacovensia, 2020 Based on the works of Stanley Romaine Hopper, Amos Niven Wil-der and David LeRoy Miller, the article introduces the programmatic determinants of theopoetics: 1) our topology of being has changed; 2) the Western consciousness is being transformed; 3) what
Krešimir Šimić
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Betti Posets and the Stanley Depth [PDF]
Arnold Mathematical Journal, 2016 10 pages. Clarified the proof of 3.6.
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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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On the Stanley depth of squarefree Veronese ideals [PDF]
Journal of Algebraic Combinatorics, 2010 Let $K$ be a field and $S=K[x_1,...,x_n]$. In 1982, Stanley defined what is now called the Stanley depth of an $S$-module $M$, denoted $\sdepth(M)$, and conjectured that $\depth(M) \le \sdepth(M)$ for all finitely generated $S$-modules $M$. This conjecture remains open for most cases.
Keller, Mitchel T. +3 more
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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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