The class of weak w-projective modules is a precover
H Kim, L Qiao, F Wang - Bulletin of the Korean Mathematical …, 2022 - koreascience.kr
Let R be a commutative ring with identity. Denote by w𝒫 w the class of weak w-projective R-
modules and by w𝒫 w⊥ the right orthogonal complement of w𝒫 w. It is shown that (w𝒫 w …
modules and by w𝒫 w⊥ the right orthogonal complement of w𝒫 w. It is shown that (w𝒫 w …
The class of weak -projective modules is a precover
H Kim, L Qiao, F Wang - Bulletin of the Korean Mathematical …, 2022 - bkms.kms.or.kr
Let $ R $ be a commutative ring with identity. Denote by $\wp $ the class of weak $ w $-
projective $ R $-modules and by $\wp^{\bot} $ the right orthogonal complement of $\wp $. It …
projective $ R $-modules and by $\wp^{\bot} $ the right orthogonal complement of $\wp $. It …
[PDF][PDF] THE CLASS OF WEAK w-PROJECTIVE MODULES IS A PRECOVER
H Kim, L Qiao, F Wang - researchgate.net
Let R be a commutative ring with identity. Denote by wPw the class of weak w-projective R-
modules and by wPw⊥ the right orthogonal complement of wPw. It is shown that (wPw …
modules and by wPw⊥ the right orthogonal complement of wPw. It is shown that (wPw …
The class of weak -projective modules is a precover
H Kim, L Qiao, F Wang - Bulletin of the Korean Mathematical …, 2022 - bkms.kms.or.kr
Let $ R $ be a commutative ring with identity. Denote by $\wp $ the class of weak $ w $-
projective $ R $-modules and by $\wp^{\bot} $ the right orthogonal complement of $\wp $. It …
projective $ R $-modules and by $\wp^{\bot} $ the right orthogonal complement of $\wp $. It …