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On nilpotent element of distributive rings

Communications in Algebra, 1990
R Mazurek
exaly  

Flat modules and distributive rings

Journal of Mathematical Sciences, 1999
A A Tuganbaev, Tuganbaev A A
exaly  

Non-associative and non-distributive rings. III

1979
[Part III, cf. ibid. 22, 1--13 (1979; Zbl 0402.17005).] Let \(R\) be an NAD ring (nonassociative and nondistributive ring) and \(L\) be the set of all transfinite extensions of \(R\) on which some suitable equivalence relations are defined. For any elements \(a=(a_0,a_1,\dots,a_{\alpha},\dots)\), \(b=(b_0,b_1,\dots,b_{\alpha},\dots)\) of \(L\), define \
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Divisor class groups of affine semigroup rings associated with distributive lattices

Journal of Algebra, 1992
Mitsuyasu Hashimoto, Takayuki Hibi
exaly  

Distributive rings with goldie dimension one

Communications in Algebra, 1991
R Mazurek
exaly  

On the ideal structure of right distributive rings

Communications in Algebra, 1993
MIGUEL Ferrero, Gunter Torner
exaly  

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