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- W2000823716 abstract "Abstract The J 2 and J 3 radicals for zerosymmetric Γ-near-rings were recently defined by the author. In the present paper we define the J 2(0) and J 3(0) radicals for arbitrary Γ-near-rings. These radicals are sirmlar to corresponding ones which were recently defined by Veldsman for near-rings. Let M be a r-near-ring with left operator near-ring L. Then J κ(0)(L)+ = J κ (0) (M), k. = 2,3. If A is an ideal of M, then J κ (0) (A) ⊆ J κ (o)(M) ∩ A, with equality when k = 3 and A is left invariant. J 3(0) is a Kurosh-Amitsur radical in the variety of Γ-near-rings." @default.
- W2000823716 created "2016-06-24" @default.
- W2000823716 creator A5051223609 @default.
- W2000823716 date "1991-04-01" @default.
- W2000823716 modified "2023-09-28" @default.
- W2000823716 title "RADICALS IN GENERAL Γ-NEAR-RINGS" @default.
- W2000823716 cites W2079700307 @default.
- W2000823716 doi "https://doi.org/10.1080/16073606.1991.9631631" @default.
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