Results 121 to 130 of about 600,300 (198)

Minimally Generated Modules

open access: yes, 1980
A non-zero module M having a minimal generator set contains a maximal submodule. If M is Artinian and all submodules of M have minimal generator sets then M is Noetherian; it follows that every left Artinian module of a left perfect ring is Noetherian ...
W. H. Rant
core   +1 more source

A highly multiplexed quantitative phosphosite assay for biology and preclinical studies. [PDF]

open access: yesMol Syst Biol, 2021
Keshishian H   +27 more
europepmc   +1 more source

The endomorphism ring of an Artinian module whose homogeneous length is finite

open access: yes, 1982
Smalø[2] showed that the index of nilpotency of the endomorphism ring of a module M R {M_R} of finite length is bounded by the number max {
Rainer Schulz
core   +1 more source

Lefschetz properties for Artinian Gorenstein algebras presented by quadrics

open access: yes, 2016
We introduce a family of standard bigraded binomial Artinian Gorenstein algebras, whose combinatoric structure characterizes the ones presented by quadrics.
Gondim Neves, Rodrigo José
core   +1 more source

Exotic properties of a voltage-gated proton channel from the snail Helisoma trivolvis. [PDF]

open access: yesJ Gen Physiol, 2018
Thomas S   +6 more
europepmc   +1 more source

고정환의 Semisimple Artinian 환

open access: yes, 1984
G가 R위에 작용하는 automorphism군일 때 G가 고정시키는 R의 모든 원의 집합을 RG라 하면 RG가 semisimple Artinian 일 때 R도 semisimple Artinain이다.Let G be a finite group of automorphisms of the ring R, and RG be the ring of fixed points of G in R.
Lee,Tong-su
core   +1 more source

Almost Artinian modules.

open access: yesMATHEMATICA SCANDINAVICA, 1979
openaire   +3 more sources

Pontryagin product on Artinian modules

open access: yes, 2007
We want to study the structure of vector bundles after tenser product. But by cite{mukai}'s result, to investigate tensor product of vector bundles is equivalent to investigate Pontryagin product on the corresponding objects.
蘇哲聖, Su, Che-Sheng
core  

Home - About - Disclaimer - Privacy