Results 71 to 80 of about 811 (133)
On the structure of modules defined by subinjectivity
, 2019 The aim of this paper is to present new results and generalize some results about indigent modules. The commutative rings whose simple modules are indigent or injective are fully determined.
Durgun Y. +8 more
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On the arithmetic of stable domains. [PDF]
Commun Algebra, 2021 Bashir A, Geroldinger A, Reinhart A.
europepmc +1 more source
Izvestiya Instituta Matematiki i Informatiki. Udmurt. Gos. Univ., 2019 The author studies graded modules over graded commutative rings in analogy to the classical theory. He introduces and studies gr-Bass numbers for gr-noetherian modules over gr-noetherian graded rngs, and expresses them in terms of the functor \(Ext\). Further topics include radical and preradical functors, etc. The author also defines and uses abstract
openaire +3 more sources
NOETHERIAN SPECTRUM ON RINGS AND MODULES
, 2011 It is shown that the well-known characterizations of when a commutative ringRhas Noetherian spectrum carry over to characterizations of when the set Spec(M) of prime submodules of a finitely generated moduleMis Noetherian.
DAVID E. RUSH
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Ordinary varieties with trivial canonical bundle are not uniruled. [PDF]
Math Ann, 2021 Patakfalvi Z, Zdanowicz M.
europepmc +1 more source
Big pure projective modules over commutative noetherian rings
A module over a ring R is pure projective provided it is isomorphic to a direct summand of a direct sum of finitely presented modules. We develop tools for the classification of pure projective modules over commutative noetherian rings. In particular, for a fixed finitely presented module M, we consider Add (M), which consists of direct summands of ...
Herbera, Dolors|| +2 more
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Converse theorems and the local Langlands correspondence in families. [PDF]
Invent Math, 2018 Helm D, Moss G.
europepmc +1 more source
Tests for injectivity of modules over commutative rings
, 2015 It is proved that a module $ M$ over a commutative noetherian ring $ R$ is injective if $ \mathrm{Ext}_{R}^{i}((R/{\mathfrak p})_{\mathfrak p},M)=0$ for every $ i\ge 1$ and every prime ideal $ \mathfrak{p}$ in~$ R$ .
Christensen, L.W., Iyengar, S.B.
core