Order completions of semiprime rings
Walter D. Burgess, Robert M. Raphael (1981)
Czechoslovak Mathematical Journal
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Displaying similar documents to “Weak incidence algebra and maximal ring of quotients.”
Order completions of semiprime rings
Direct products of linearly compact primary rings
P. N. Anh (1986)
Rendiconti del Seminario Matematico della Università di Padova
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Quotient rings of group rings
Kenneth A. Brown (1978)
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Alternative rings in which every proper right ideal is maximal
A. Widiger (1983)
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Idempotents and the multiplicative group of some totally bounded rings
Mohamed A. Salim, Adela Tripe (2011)
Czechoslovak Mathematical Journal
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In this paper, we extend some results of D. Dolzan on finite rings to profinite rings, a complete classification of profinite commutative rings with a monothetic group of units is given. We also prove the metrizability of commutative profinite rings with monothetic group of units and without nonzero Boolean ideals. Using a property of Mersenne numbers, we construct a family of power commutative non-isomorphic profinite semiprimitive rings with monothetic group of units.
Isobaric QF-rings
Zaks, Abraham (1973)
Portugaliae mathematica
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Integer-valued continuous functions
H. Subramanian (1969)
Bulletin de la Société Mathématique de France
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Polynomial rings over Jacobson-Hilbert rings.
Carl Faith (1989)
Publicacions Matemàtiques
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A ring R is (in Vámos' terminology) if every subdirectly irreducible factor ring R/I is self-injective. rings include Noetherian rings, Morita rings and almost maximal valuation rings ([V1]). In [F3] we raised the question of whether a polynomial ring R[x] over a ring R is again . In this paper we show this is not the case.