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- W2142911752 abstract "For a commutative ring R, assume that c is a nonzero element of Z(R) with the property that cZ(R) = {0}. A local ring R is called c-local if Z(R)2 = {0, c}, Z(R)3 = {0}, and xZ(R) = {0} implies x ∈ {0, c}. For any finite c-local ring (R, 𝔪), it is proved that the ideal m has a minimal generating set which has a c-partition. The structure and classification up to isomorphism of all finite commutative c-local rings with order greater than 25 are determined." @default.
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- W2142911752 date "2009-08-18" @default.
- W2142911752 modified "2023-10-07" @default.
- W2142911752 title "The Structure of Finitec-Local Rings" @default.
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- W2142911752 doi "https://doi.org/10.1080/00927870802502803" @default.
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