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Generalized Regular Ring
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作者 王爱兰 曹清禄 《Journal of Southeast University(English Edition)》 EI CAS 2001年第2期81-83,共3页
Using module class C R=Mx∈M,xRT=0,T∈I , we introduced the concepts of C R finitely generated module, C R finitely presented module and C R regular ring. We also discussed the criterion for C ... Using module class C R=Mx∈M,xRT=0,T∈I , we introduced the concepts of C R finitely generated module, C R finitely presented module and C R regular ring. We also discussed the criterion for C R regular ring,and the relations between C R regular ring and C R FP injective module. 展开更多
关键词 C R finitely generated module C R finitely presented module C R regular ring C R FP injective module
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Relative(n,k)-Weak Cotorsion Modules
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作者 Mostafa Amini Houda Amzil Driss Bennis 《Algebra Colloquium》 SCIE CSCD 2024年第3期481-498,共18页
Let R be a ring and n,k be two non-negative integers.As an extension of several known notions,we introduce and study(n,k)-weak cotorsion modules using the class of right R-modules with n-weak fat dimensions at most k.... Let R be a ring and n,k be two non-negative integers.As an extension of several known notions,we introduce and study(n,k)-weak cotorsion modules using the class of right R-modules with n-weak fat dimensions at most k.Various examples and applications are also given. 展开更多
关键词 (n k)-weak cotorsion module n-weak injective module n-weak fat module n-super finitely presented module
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f-Projective and f-Injective Modules 被引量:1
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作者 GENG Yu-xian 《Journal of Mathematical Research and Exposition》 CSCD 北大核心 2008年第1期74-80,共7页
Let R be a ring. A fight R-module M is called f-projective if Ext^1 (M, N) = 0 for any f-injective right R-module N. We prove that (F-proj,F-inj) is a complete cotorsion theory, where (F-proj (F-inj) denotes th... Let R be a ring. A fight R-module M is called f-projective if Ext^1 (M, N) = 0 for any f-injective right R-module N. We prove that (F-proj,F-inj) is a complete cotorsion theory, where (F-proj (F-inj) denotes the class of all f-projective (f-injective) right R-modules. Semihereditary rings, von Neumann regular rings and coherent rings are characterized in terms of f-projective modules and f-injective modules. 展开更多
关键词 f-projective module f-injective module finitbly presented cyclic module (pre)en-velope (pre)cover.
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On Left (N, U)-Coherent Dimensions of Rings 被引量:2
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作者 刘仲奎 《Journal of Mathematical Research and Exposition》 CSCD 北大核心 2004年第1期83-88,共6页
Let R, S be rings, U a flat right .R-rnodule and V a flat right S-module. We show in this paper that (N, (U, V))-lc.dim(R(?) S) = sup((N, U)-lc.dimR, (N, V)-lc.dimS).
关键词 (N U)-finitely generated module n-N-U-finitely presented module left (N U)-coherent dimension.
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