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Let $R$ be a commutative ring and $U$ an $R$-module. The aim of this paper is to study the duality between $U$-reflexive (pre)envelopes and $U$-reflexive (pre)covers of $R$-modules.
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참고문헌 (26)
참고문헌 신청
D. A. Jorgensen / 2006 / Independence of the total reflexivity conditions for modules / Algebr. Represent. Theory 9 (2) : 217 ~ 226
E. E. Enochs / 1981 / Injective and flat covers, envelopes and resolvents / Israel J. Math 39 (3) : 189 ~ 209
E. E. Enochs / 1995 / Gorenstein injective and projective modules / Math. Z 220 (4) : 611 ~ 633
E. E. Enochs / 1999 / A generalization of Auslander’s last theorem / Algebr. Represent. Theory 2 (3) : 259 ~ 268
E. E. Enochs / 2000 / Are covering (enveloping) morphisms minimal? / Proc. Amer. Math. Soc 128 (10) : 2863 ~ 2868
E. E. Enochs / 1981 / Injective and flat covers, envelopes and resolvents / Israel J. Math 39 (3) : 189 ~ 209
E. E. Enochs / 1995 / Gorenstein injective and projective modules / Math. Z 220 (4) : 611 ~ 633
E. E. Enochs / 1999 / A generalization of Auslander’s last theorem / Algebr. Represent. Theory 2 (3) : 259 ~ 268
E. E. Enochs / 2000 / Are covering (enveloping) morphisms minimal? / Proc. Amer. Math. Soc 128 (10) : 2863 ~ 2868
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