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- W2890947310 abstract "Let (R) be a ring. A right (R)-module (M) is called (mathrm{d})- Rickart if for every endomorphism (varphi) of (M), (varphi(M)) is a direct summand of (M) and it is called (mathrm{wd})- Rickart if for every nonzero endomorphism (varphi) of (M), (varphi(M)) contains a nonzero direct summand of (M). We begin with some basic properties of (mathrm{(w)d})-Rickart modules. Then we study direct sums of (mathrm{(w)d})-Rickart modules and the class of rings for which every finitely generated module is (mathrm{(w)d})-Rickart. We conclude by some structure results." @default.
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- W2890947310 date "2018-07-25" @default.
- W2890947310 modified "2023-09-28" @default.
- W2890947310 title "On dual Rickart modules and weak dual Rickart modules" @default.
- W2890947310 hasPublicationYear "2018" @default.
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