Results 21 to 30 of about 1,037,579 (153)
In this article, we introduce the notion of strongly π-regular module which is a generalization of von Neumann regular module in the sense [13]. Let A be a commutative ring with 1≠0 and X a multiplication A-module. X is called a strongly π-regular module
Suat Koç
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ON THE COFINITENESS OF LOCAL COHOMOLOGY MODULES [PDF]
Suppose that $\ab$ is an ideal of a given commutative Noetherian ring $R$ such that the $R$-modules $H^1_{\ab}(M)$ and $H^3_{\ab}(M)$ are $\ab$-cofinite, for every finitely generated $R$-modules $M$. In this paper, it is shown that the $R$-modules $H^i_{\
Gholamreza Pirmohammadi
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Krull dimension in modal logic [PDF]
We develop the theory of Krull dimension for S4-algebras and Heyting algebras. This leads to the concept of modal Krull dimension for topological spaces.
van Mill, J. +7 more
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Modules satisfying double chain condition on uncountably generated submodules [PDF]
In this article, we study modules that satisfy the double infinite chain condition on uncountably generated submodules, briefly called u.c.g.-DICC modules.
مریم داودیان
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On RG-spaces and the regularity degree
We continue the study of a lattice-ordered ring G(X), associated with the ring C(X). Following, X is called RG when G(X) = C(Xδ). An RG-space must have a dense set of very weak P-points.
R. Raphael, R.G. Woods
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Krull dimension in serial rings
The main result of this paper is that if a serial ring R has right Krull dimension α, then it also has left Krull dimension ...
Wright, Mary H
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The Krull radical, k-primitive rings, and critical rings
We generalize results on the Krull radical, k-primitive rings, and critical rings from rings with identity to rings which do not necessarily contain identity.
Ralph Tucci
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PRIME SERIAL RINGS WITH KRULL DIMENSION
A Characterization of Prime Serial rings with Krull dimention as rings with a unique maximum ideal. A description of the laltice of deals and laltice submodules of a module over ring with Krull dimension is a direct sum of indecomposable ...
Jha , Dr. Manish Kumar
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Finite lattices and large inductive dimension
The Ordered Set Theory is a branch of Mathematics that studies partially ordered sets (usually posets) and lattices. The meaning of dimension is one of the main parts of this field. In particular, the covering dimension, the Krull dimension and the small
Dimitrios N. Georgiou +3 more
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Krull dimension for limit groups
We show that varieties defined over free groups have finite Krull dimension, answering a question of Z ...
Louder, L., Larsen Louder
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