A criterion for completeness
P Schenzel - Proceedings of the American Mathematical Society, 2015 - ams.org
Let $(R,\mathfrak {m}) $ denote a local ring with $ E= E_R (k) $ the injective hull of $ k=
R/\mathfrak {m} $, its residue field. Let $ M $ denote a finitely generated $ R $-module. By …
R/\mathfrak {m} $, its residue field. Let $ M $ denote a finitely generated $ R $-module. By …
A criterion for completeness
P Schenzel - Proceedings of the American Mathematical Society, 2015 - ams.org
Let $(R,\mathfrak {m}) $ denote a local ring with $ E= E_R (k) $ the injective hull of $ k=
R/\mathfrak {m} $, its residue field. Let $ M $ denote a finitely generated $ R $-module. By …
R/\mathfrak {m} $, its residue field. Let $ M $ denote a finitely generated $ R $-module. By …
[引用][C] A criterion for completeness
P Schenzel - Proceedings of the American Mathematical Society, 2015 - dialnet.unirioja.es
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A CRITERION FOR COMPLETENESS
P SCHENZEL - PROCEEDINGS OF THE AMERICAN MATHEMATICAL …, 2015 - JSTOR
Let (R, 𝔪) denote a local ring with E= ER (k) the injective hull of k= R/𝔪, its residue field. Let
M denote a finitely generated R-module. By Jensen's result it follows that Ext_R^1(F,M)=0 for …
M denote a finitely generated R-module. By Jensen's result it follows that Ext_R^1(F,M)=0 for …