A homological characterization of Q0-Prüfer v-multiplication rings
X Zhang - International Electronic Journal of Algebra - dergipark.org.tr
Let R be a commutative ring. An R-module M is called a semi-regular w-flat module if
\Tor_1^R(R/I,M) is \GV-torsion for any finitely generated semi-regular ideal I. In this article …
\Tor_1^R(R/I,M) is \GV-torsion for any finitely generated semi-regular ideal I. In this article …
A homological characterization of -Prüfer -multiplication rings
X Zhang - arXiv e-prints, 2021 - ui.adsabs.harvard.edu
Let $ R $ be a commutative ring. An $ R $-module $ M $ is called a semi-regular $ w $-flat
module if $\Tor_1^ R (R/I, M) $ is $\GV $-torsion for any finitely generated semi-regular ideal …
module if $\Tor_1^ R (R/I, M) $ is $\GV $-torsion for any finitely generated semi-regular ideal …
[PDF][PDF] A homological characterization of Q0-Prüfer v-multiplication rings
X Zhang - arXiv preprint arXiv:2111.02407, 2021 - researchgate.net
arXiv:2111.02407v4 [math.AC] 6 Mar 2023 Page 1 arXiv:2111.02407v4 [math.AC] 6 Mar 2023 A
homological characterization of Q0-Prüfer v-multiplication rings Xiaolei Zhang School of …
homological characterization of Q0-Prüfer v-multiplication rings Xiaolei Zhang School of …
A homological characterization of Q0-Prüfer v-multiplication rings
X Zhang - International Electronic Journal of Algebra - dergipark.org.tr
Let $ R $ be a commutative ring. An $ R $-module $ M $ is called a semi-regular $ w $-flat
module if $\Tor_1^ R (R/I, M) $ is $\GV $-torsion for any finitely generated semi-regular ideal …
module if $\Tor_1^ R (R/I, M) $ is $\GV $-torsion for any finitely generated semi-regular ideal …
[PDF][PDF] A HOMOLOGICAL CHARACTERIZATION OF Q0-PRUFER V-MULTIPLICATION RINGS
X Zhang - International Electronic Journal of Algebra, 2022 - ieja.net
Let R be a commutative ring. An R-module M is called a semiregular w-flat module if TorR 1
(R/I, M) is GV-torsion for any finitely generated semi-regular ideal I. In this article, we show …
(R/I, M) is GV-torsion for any finitely generated semi-regular ideal I. In this article, we show …
A homological characterization of -Pr\"{u}fer -multiplication rings
X Zhang - arXiv preprint arXiv:2111.02407, 2021 - arxiv.org
Let $ R $ be a commutative ring. An $ R $-module $ M $ is called a semi-regular $ w $-flat
module if $\Tor_1^ R (R/I, M) $ is $\GV $-torsion for any finitely generated semi-regular ideal …
module if $\Tor_1^ R (R/I, M) $ is $\GV $-torsion for any finitely generated semi-regular ideal …
A HOMOLOGICAL CHARACTERIZATION OF Q0-PRÜFER V-MULTIPLICATION RINGS.
X Zhang - International Electronic Journal of Algebra, 2022 - search.ebscohost.com
Let R be a commutative ring. An R-module M is called a semiregular w-flat module if TorR
(R/I, M) is GV-torsion for any finitely generated semi-regular ideal I. In this article, we show …
(R/I, M) is GV-torsion for any finitely generated semi-regular ideal I. In this article, we show …
[PDF][PDF] A HOMOLOGICAL CHARACTERIZATION OF Q0-PRUFER V-MULTIPLICATION RINGS
X Zhang - International Electronic Journal of Algebra, 2022 - ieja.net
Let R be a commutative ring. An R-module M is called a semiregular w-flat module if TorR 1
(R/I, M) is GV-torsion for any finitely generated semi-regular ideal I. In this article, we show …
(R/I, M) is GV-torsion for any finitely generated semi-regular ideal I. In this article, we show …
[PDF][PDF] A HOMOLOGICAL CHARACTERIZATION OF Q0-PRUFER V-MULTIPLICATION RINGS
X Zhang - ieja.net
Let R be a commutative ring. An R-module M is called a semiregular w-flat module if TorR 1
(R/I, M) is GV-torsion for any finitely generated semi-regular ideal I. In this article, we show …
(R/I, M) is GV-torsion for any finitely generated semi-regular ideal I. In this article, we show …
[PDF][PDF] A homological characterization of Q0-Prüfer v-multiplication rings
X Zhang - arXiv preprint arXiv:2111.02407, 2021 - researchgate.net
arXiv:2111.02407v4 [math.AC] 6 Mar 2023 Page 1 arXiv:2111.02407v4 [math.AC] 6 Mar 2023 A
homological characterization of Q0-Prüfer v-multiplication rings Xiaolei Zhang School of …
homological characterization of Q0-Prüfer v-multiplication rings Xiaolei Zhang School of …