Results 1 to 10 of about 28,236 (225)
Filtered Products of Copies of Injective Modules
We study the transfer of injectivity to filtered products of copies of an injective module. This leads to the introduction of a generalized Noetherian condition, the so-called (ℵ,M)-Noetherian rings. We prove that M is F-injective for every filter F with
Driss Bennis +3 more
doaj +1 more source
Left Noetherian rings with differentially trivial proper quotient rings
We characterize left Noetherian rings with differentially trivial proper quotient ...
Artemovych O.D.
doaj
Non-Noetherian conformal Cheshire effect
The gravitational Cheshire effect refers to the possibility of turning off the gravitational field while still leaving an imprint of the nonminimal coupling of matter to gravity.
Eloy Ayón-Beato +2 more
doaj +1 more source
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 in M is finitely generated. There is a new class of r-Noetherian modules. Let\ R be a ring and M an
Qurratul Aini Az-Zakiyah +1 more
openaire +1 more source
Generalized Local Homology Modules of Complexes
The theory of local homology modules was initiated by Matlis in 1974. It is a dual version of the theory of local cohomology modules. Mohammadi and Divaani-Aazar (2012) studied the connection between local homology and Gorenstein flat modules by using ...
Fatemeh Mohammadi
doaj
Noetherian modules and noetherian injective rings
openaire +2 more sources
ON FINITENESS OF PRIME IDEALS IN NORMED RINGS [PDF]
In a commutative Noetherian local complex normed algebra which is complete in its M-adic metric there are only finitely many closed prime ideals.
doaj
Noetherian and totally noetherian rings and modules
Given a commutative ring A there are different approaches to understand its structure; one is consider ideals and their arithmetic (multiplicative theory), and another one is to consider modules over A (module theory); in this work we shall mix both; on one hand we shall study ideals; in particular prime ideals, and on the other we shall use categories
openaire +1 more source

