Results 101 to 110 of about 28,236 (225)
Noetherian Hopf algebra domains of Gelfand-Kirillov dimension two [PDF]
K. R. Goodearl, J.J. Zhang
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Radicals in the class of compact right topological rings
We construct in this article three radicals in the class of compact right topological rings. We prove also that a simple left Noetherian compact right topological ring is finite.
Mihail Ursul, Adela Tripe
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Singular integral operators. The case of an unlimited contour
Let \(\Gamma\)be a closed or unclosed unlimited contour, a shift \(\alpha(t)\) maps homeomorphicly the contour \(\Gamma\) onto itself with preserving or reversing the direction on \(\Gamma\) and also satisfies the conditions: for some natural \(n\geq2\),
V. Neaga
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On the annihilators of generalized local cohomology modules [PDF]
Let ${\frak{a}}$ be an ideal of Noetherian ring $R$ and $M$, $N$ be two finitely generated $R$-modules. In this paper, we obtain some results about the annihilators of top generalized local cohomology modules.
Shahram Rezaei
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Noetherianity of Diagram Algebras
In this short paper, we establish the local Noetherian property for the linear categories of Brauer, partition algebras, and other related categories of diagram algebras with no restrictions on their various parameters.
Anthony Muljat, Khoa Ta
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On the arithmetic of stable domains. [PDF]
Bashir A, Geroldinger A, Reinhart A.
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On transfer homomorphisms of Krull monoids. [PDF]
Geroldinger A, Kainrath F.
europepmc +1 more source
A first-order theory is Noetherian with respect to the collection of formulae [Formula: see text] if every definable set is a Boolean combination of instances of formulae in [Formula: see text] and the topology whose subbasis of closed sets is the collection of instances of arbitrary formulae in [Formula: see text] is Noetherian.
Amador Martin-Pizarro, Martin Ziegler
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