[PDF][PDF] On GI-flat modules and dimensions
Z Gao - Journal of the Korean Mathematical Society, 2013 - researchgate.net
Let R be a ring. A right R-module M is called GI-flat if TorR 1 (M, G)= 0 for every Gorenstein
injective left R-module G. It is shown that GI-flat modules lie strictly between flat modules and …
injective left R-module G. It is shown that GI-flat modules lie strictly between flat modules and …
On GI-flat modules and dimensions
Z Gao - Journal of the Korean Mathematical Society, 2013 - jkms.kms.or.kr
Let $ R $ be a ring. A right $ R $-module $ M $ is called GI-flat if $\Tor^ R_1 (M, G)= 0$ for
every Gorenstein injective left $ R $-module $ G $. It is shown that GI-flat modules lie strictly …
every Gorenstein injective left $ R $-module $ G $. It is shown that GI-flat modules lie strictly …
On GI-flat modules and dimensions
Z Gao - 대한수학회지, 2013 - dbpia.co.kr
Let R be a ring. A right R-module M is called GI-flat ifTorR1 (M, G)= 0 for every Gorenstein
injective left R-module G. It isshown that GI-flat modules lie strictly between flat modules and …
injective left R-module G. It isshown that GI-flat modules lie strictly between flat modules and …
On GI-flat modules and dimensions
Z Gao - 대한수학회지, 2013 - kiss.kstudy.com
Let R be a ring. A right R-module M is called GI-flat ifTorR1 (M, G)= 0 for every Gorenstein
injective left R-module G. It isshown that GI-flat modules lie strictly between flat modules and …
injective left R-module G. It isshown that GI-flat modules lie strictly between flat modules and …
ON GI-FLAT MODULES AND DIMENSIONS
Z Gao - Journal of the Korean Mathematical Society, 2013 - koreascience.kr
Let R be a ring. A right R-module M is called GI-flat if $ Tor^ R_1 (M, G)= 0$ for every
Gorenstein injective left R-module G. It is shown that GI-flat modules lie strictly between flat …
Gorenstein injective left R-module G. It is shown that GI-flat modules lie strictly between flat …
On GI-flat modules and dimensions
Z Gao - Journal of the Korean Mathematical Society, 2013 - jkms.kms.or.kr
Let $ R $ be a ring. A right $ R $-module $ M $ is called GI-flat if $\Tor^ R_1 (M, G)= 0$ for
every Gorenstein injective left $ R $-module $ G $. It is shown that GI-flat modules lie strictly …
every Gorenstein injective left $ R $-module $ G $. It is shown that GI-flat modules lie strictly …