Results 21 to 30 of about 134,827 (278)
Depth and Stanley Depth of the Edge Ideals of r-Fold Bristled Graphs of Some Graphs
Mathematics, 2023 In this paper, we find values of depth, Stanley depth, and projective dimension of the quotient rings of the edge ideals associated with r-fold bristled graphs of ladder graphs, circular ladder graphs, some king’s graphs, and circular king’s graphs.
Ying Wang +5 more
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On bounds of homological dimensions in Nakayama algebras [PDF]
, 2017 Let $A$ be a Nakayama algebra with $n$ simple modules and a simple module $S$ of even projective dimension $m$. Choose $m$ minimal such that a simple $A$-module with projective dimension $2m$ exists, then we show that the global dimension of $A$ is ...
Madsen, Dag Oskar, Marczinzik, Rene
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Dislocated function projective partial synchronization between dynamical systems
Alexandria Engineering Journal, 2023 By generalizing the classical Lorenz chaotic system, we construct the n-dimension and m-dimension dynamical systems as the drive system and response one respectively.
Li De-kui, Wei Xing-min
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Bounding Projective Dimension [PDF]
, 2012 This paper is a survey of progress on Stillman’s Question: Let J be a homogeneous ideal in a standard graded polynomial ring over a field. Is there a bound on the projective dimension of J depending only on the number of elements in a minimal system of homogenoeus generators of J and their degrees (in particular, independent of the number of variables)?
Jason McCullough, Alexandra Seceleanu
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Core of projective dimension one modules [PDF]
manuscripta mathematica, 2003 7 pages, to appear in Manu ...
Corso, Alberto +2 more
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Le corps comme cadre et surface de projection chez Gina Pane et Pier Paolo Pasolini
Images Re-Vues, 2022 This article focuses on the conception of frame elaborated by Pier Paolo Pasolini and Gina Pane in their respective works. It is first of all a matter of observing the role of the projection device in the genesis of their relationship to framing. Between
Janig Bégoc
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Ding-同调模的稳定性(Stability of Ding homological modules)
Zhejiang Daxue xuebao. Lixue ban, 2015 A homological characterization of the Ding projective dimensions of modules over arbitrary associative rings is give. Also, we prove that an iteration of the procedure used to define the Ding projective modules yields exactly the Ding projective modules.
WEIJie(魏杰), DONGJun(董珺)
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Arithmetic fake projective spaces and arithmetic fake grassmannians [PDF]
, 2008 We show that if n>5, PU(n-1,1) does not contain a cocompact arithmetic subgroup with the same Euler-Poincare characteristic (in the sense of C.T.C. Wall) as the complex projective space of dimension n-1, and show that if n=5, there are at least four such
Prasad, Gopal, Yeung, Sai-Kee
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Homomorphisms of planar signed graphs to signed projective cubes [PDF]
Discrete Mathematics & Theoretical Computer Science, 2013 We conjecture that every signed graph of unbalanced girth 2g, whose underlying graph is bipartite and planar, admits a homomorphism to the signed projective cube of dimension 2g1.
Reza Naserasr +2 more
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Projective toric designs, quantum state designs, and mutually unbiased bases [PDF]
QuantumToric $t$-designs, or equivalently $t$-designs on the diagonal subgroup of the unitary group, are sets of points on the torus over which sums reproduce integrals of degree $t$ monomials over the full torus.
Joseph T. Iosue +3 more
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