Results 111 to 120 of about 677,523 (211)
Matroid connectivity and singularities of configuration hypersurfaces. [PDF]
Lett Math Phys, 2021 Denham G, Schulze M, Walther U.
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A right PCI ring is right Noetherian
, 1979 C. Faith and J. Cozzens have shown that a ring, whose right proper cyclic modules are injective, is either semisimple or a simple, right semihereditary, right Ore V-domain. They have posed a question as to whether such a ring is right noetherian. In this
Robert F. Damiano
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ON COMMUTATIVE GELFAND RINGS [PDF]
Journal of Sciences, Islamic Republic of Iran, 1999 A ring is called a Gelfand ring (pm ring ) if each prime ideal is contained in a unique maximal ideal. For a Gelfand ring R with Jacobson radical zero, we show that the following are equivalent: (1) R is Artinian; (2) R is Noetherian; (3) R has a finite ...
doaj
Filter Regular Sequence and Generalized Local Cohomology with Respect to a Pair of Ideals
Journal of Mathematical Extension, 2012 Let (R, m) be a Noetherian local ring. Two notions of filter regular sequence and generalized local cohomology module with respect to a pair of ideals are introduced, and their properties are studied.
F. Dehghani-Zadeh
doaj
Noetherian subsets of prime spectra
, 1983 If X X is a noetherian subspace of Spec R R , the set of primes of R [ x ] R[x] lying over X X is also noetherian. A simple consequence is the theorem of
Charles C. Hanna, Jon L. Johnson
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Zariski density of crystalline points. [PDF]
Proc Natl Acad Sci U S A, 2023 Böckle G, Iyengar A, Paškūnas V.
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Sifat rantai naik pada modul r-noetherian serta keterkaitan modul r-noetherian dengan modul noetherian dan modul hampir noetherian [PDF]
Modules are algebraic structures formed from Abelian groups and rings as scalars. A module is a Noetherian module if it satisfies the ascending chain condition on its submodules. An R-module M is called an almost Noetherian module if every true submodule
Az-Zakiyah, Qurratul Aini +1 more
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An uncountable Noetherian ring with free additive group
, 1977 An example is given of an uncountable Noetherian ring whose additive group is free. This answers a question posed indirectly by L. Fuchs.
John D. O’Neill
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On normality of a noetherian ring
Kyoto Journal of Mathematics, 1977 Akiba, Tomoharu, Nagata, Masayoshi
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