Results 101 to 110 of about 98,002 (213)
Upper Cohen-Macaulay Dimension
In this paper, we define a homological invariant for finitely generated modules over a commutative noetherian local ring, which we call upper Cohen-Macaulay dimension.
Tokuji Araya +5 more
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This paper presents a comprehensive extension of the differential and algebraic framework for solving polynomial equations to the setting of non-commutative Weyl algebras. We directly confront the fundamental obstacles posed by non-commutativity through the introduction of a rigorously defined Weyl-ordering operator PW that projects onto the symmetric ...
openaire +1 more source
Non-Commutative Analysis on Quantum Spaces [PDF]
Tools like a generalized *-product, a Leibniz rule and an integration needed for Analysis on Quantum Spaces such as n-dimensional q-deformed Euclidean space are ...
Jambor, Claudia
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This paper presents a comprehensive extension of the differential and vector algebraic framework for solving polynomial equations to the setting of non-commutative von Neumann algebras. We directly confront the fundamental obstacles posed by noncommutativity and infinite-dimensionality through the introduction of a rigorously defined trace-path ...
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This introduction to commutative algebra gives an account of some general properties of rings and modules, with their applications to number theory and ...
Knight, J T
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On residual finiteness of monoids, their Schützenberger groups and associated actions
RG was supported by an EPSRC Postdoctoral Fellowship EP/E043194/1 held at the University of St Andrews, Scotland.In this paper we discuss connections between the following properties: (RFM) residual finiteness of a monoid M ; (RFSG) residual finiteness ...
Ruskuc, Nik +3 more
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Closure Operations in Commutative Algebra as Quantic Nuclei
No abstract available.Closure Operations in Commutative Algebra as Quantic Nuclei. Conference talk: Special Session on Closure Operations in Commutative Algebra, 2015 Spring Eastern Sectional Meeting of the AMS. Georgetown University.
Jesse Elliott
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The connective K theory of semidihedral groups [PDF]
The real connective K-homology of finite groups ko¤(BG), plays a big role in the Gromov-Lawson-Rosenberg (GLR) conjecture. In order to compute them, we can calculate complex connective K-cohomology, ku¤(BG), first and then follow by computing complex ...
Rodtes, Kijti
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Commutative algebra and algebraic geometry
The first Joint AMS-India Mathematics Meeting was held in Bangalore (India). This book presents articles written by speakers from a special session on commutative algebra and algebraic geometry.
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The representation ring of the structure group of the relative Frobenius morphism
Severitt M. The representation ring of the structure group of the relative Frobenius morphism.
Severitt, Markus
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