On Faltings' local-global principle of generalized local cohomology modules
N Van Hoang - Kodai Mathematical Journal, 2017 - jstage.jst.go.jp
Let R be a commutative Noetherian ring, I an ideal of R and M, N finitely generated R-
modules. Let 0 an A Z. This note shows that the least integer i such that dim SuppðH i I ðM …
modules. Let 0 an A Z. This note shows that the least integer i such that dim SuppðH i I ðM …
On Faltings' local-global principle of generalized local cohomology modules
N Van Hoang - Kodai Mathematical Journal, 2017 - projecteuclid.org
Let $ R $ be a commutative Noetherian ring, $ I $ an ideal of $ R $ and $ M, N $ finitely
generated $ R $-modules. Let $0≤ n\in\mathbf Z $. This note shows that the least integer $ i …
generated $ R $-modules. Let $0≤ n\in\mathbf Z $. This note shows that the least integer $ i …
On Faltings' local-global principle of generalized local cohomology modules
HN Van - KODAI MATHEMATICAL JOURNAL, 2017 - cir.nii.ac.jp
抄録 Let R be a commutative Noetherian ring, I an ideal of R and M, N finitely generated R-
modules. Let 0≤ n∈ Z. This note shows that the least integer i such that dim Supp ($ H^ i_I …
modules. Let 0≤ n∈ Z. This note shows that the least integer i such that dim Supp ($ H^ i_I …
ON FALTINGS'LOCAL-GLOBAL PRINCIPLE OF GENERALIZED LOCAL COHOMOLOGY MODULES
N Van Hoang - KODAI MATH. J, 2017 - projecteuclid.org
Let R be a commutative Noetherian ring, I an ideal of R and M, N finitely generated R-
modules. Let 0 an A Z. This note shows that the least integer i such that dim SuppðH i I ðM …
modules. Let 0 an A Z. This note shows that the least integer i such that dim SuppðH i I ðM …