Results 111 to 120 of about 709,548 (225)
COFINITENESS AND ARTINIANNESS OF GENERALIZED LOCAL COHOMOLOGY MODULES
Let R be a commutative Noetherian ring, a and b ideals of R and let M and N be two finitely generated R-modules. In this paper, we study the cofiniteness of H_b^j(H_a^i(M, N)) in several cases.
FATEMEH DEHGHANI-ZADEH
doaj
On transfer homomorphisms of Krull monoids. [PDF]
Geroldinger A, Kainrath F.
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Noetherian subrings of power series rings
Let R be a commutative noetherian ring with unit. It is shown that certain subrings contained between the polynomial ring R [ X ] R[X] and the power series ring R [ X ]
Da Qing Wan
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Unlikely intersections on the p-adic formal ball. [PDF]
Serban V.
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In this thesis we study a special class of rings called Noetherian rings. Theserings satisfy certain finite conditions on their ideals and appear in manydifferent fields of algebra. With an emphasis on commutative Noetherianrings we examine their structure and properties, their relation to anotherspecial class of rings called Artinian rings and the ...
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The Existence of Gorenstein Injective Envelopes
Let R be a commutative Noetherian ring. We prove that every R-module N of finite Gorenstein injective dimension has a Gorenstein injective envelope ψ : N → G where injective dimension of Ker ψ is finite and ψ is injective.
Z. Heidarian
doaj
A COUNTEREXAMPLE IN NOETHERIAN RINGS [PDF]
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Noetherian properties in monoid rings
Let \(R\) be a commutative unitary ring, \(M\) a commutative monoid, and \(S = R[M]\) the monoid ring. Recall that \(S\) is said to be gr-Noetherian if every homogeneous ideal of \(S\) is finitely generated. Moreover, \(\text{Spec}(S)\) is said to be Noetherian if \(S\) satisfies the ascending chain condition (ACC) on radical ideals, and \(\text{h-Spec}
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Matroid connectivity and singularities of configuration hypersurfaces. [PDF]
Denham G, Schulze M, Walther U.
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Locally affine ring extensions of a Noetherian domain
If A ⊂ R A \subset R are integral domains with A noetherian, it is shown that if R is contained in an affine ring over A and if for each maximal ideal P of A with S = A ...
William Heinzer
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