Results 31 to 40 of about 2,227,707 (156)
Stanley Kaizawa interview, November 2001 [PDF]
Interview on 'Kabuki censorship during the Occupation of Japan between Stanley Kaizawa and James BrandonNovember, 2001, transcribed ...
Brandon, James R.
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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]
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
doaj
Monomial ideals of minimal depth
Let S be a polynomial algebra over a field. We study classes of monomial ideals (as for example lexsegment ideals) of S having minimal depth. In particular, Stanley's conjecture holds for these ideals.
Ishaq Muhammad
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Stanley depth of edge ideals [PDF]
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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Stanley Kaizawa Interview, June 29, 2003 [PDF]
Interview on 'Kabuki censorship during the Occupation of Japan between Stanley Kaizawa and James BrandonJune 29, 2003 ...
Brandon, James R.
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Stanley Kaizawa Phone Memo, June 1, 2000 [PDF]
Interview on 'Kabuki censorship during the Occupation of Japan between Stanley Kaizawa and James BrandonJune 1, 2000 phone memo ...
Brandon, James R.
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This paper compares and analyses the differences between Lolita by Vladimir Nabokov (1955) and filmic versions by Stanley Kubrick (1962) and Adrian Lyne (1994), focusing on the respective characterisations of Clare Quilty, as mediated through his ...
Emerson Richards
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Stanley depths of certain Stanley–Reisner rings
Let \(K\) be a field, \(S=K[x_1, \dots, x_n]\) be the polynomial ring over the field \(K\) and \(M\) a non-zero finitely generated \(\mathbb Z^n\)-graded \(S\)-module. Let \(u\in M\) be a homogeneous element and \(Z\subseteq \{x_1, \dots, x_n\}\). The \(K\)-subspace \(uK[Z]\) generated by all elements \(uv\) with \(v\in K[Z]\) is called a Stanley space
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On a Conjecture of Stanley Depth of Squarefree Veronese Ideals [PDF]
11 pages; Theorem 1.2 has been changed due to a gap in the previous ...
Ge, Maorong +2 more
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Stanley Kaizawa Interview, December 6, 2000 [PDF]
Interview on 'Kabuki censorship during the Occupation of Japan between Stanley Kaizawa and James BrandonDecember 6, 2000 ...
Brandon, James R.
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