Results 61 to 70 of about 2,589 (113)
Topological Noetherianity of polynomial functors II: base rings with Noetherian spectrum. [PDF]
Bik A, Danelon A, Draisma J.
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We describe a number of geometric contexts where categorification appears naturally: coherent sheaves, constructible sheaves and sheaves of modules over quantizations.
Webster, Ben
core
Reconstructing projective schemes from Serre subcategories
Given a positively graded commutative coherent ring A which is finitely generated as an A_0-algebra, a bijection between the tensor Serre subcategories of qgr A and the set of all subsets Y\subseteq Proj A of the form Y=\bigcup_{i\in\Omega}Y_i with quasi-
Garkusha, Grigory, Prest, Mike
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Dual Zariski Topology on Comultiplication Modules
This paper deals with dual Zariski topology on comultiplication modules. We define a subspace topology of dual Zariski topology on comultiplication modules and study some properties of this subspace topology. We prove that XsN is an Artinian topological space if and only if M satisfies the SN-condition.
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On A Subspace Of Dual Zariski Topology On A Subspace Of Dual Zariski Topology
Let R be a commutative ring with identity and S pee (M) (resp. Min(M)) denote the set of all second (resp minimal) submodules of a non-zero R-module M. In this paper, we investigate several properties of the subspace topology on Min(M) induced by the dual Zariski on S pee(M) and determine some cases in which Min(M) is a max-spectral space.
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Hypothesis testing near singularities and boundaries. [PDF]
Mitchell JD, Allman ES, Rhodes JA.
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Orbispaces as differentiable stratified spaces. [PDF]
Crainic M, Mestre JN.
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Affine varieteter og Zariski-topologi
Denne avhandlingen er en faglig oppgave som omhandler ulike temaer i matematikk. Målet er å ta opp to ulike temaer som studenter vil møte på universitetet dersom de velger å studere matematiske fag etter endt videregående opplæring. Her blir da topologi og affine varieteter tatt opp.
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The left spectrum, the Levitzki radical, and noncommutative schemes. [PDF]
Rosenberg AL.
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SIMPLE SUBVARIETIES OF ANALYTIC VARIETIES. [PDF]
Samuel P.
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