Подалгебры неассоциативных свободных сумм алгебр с произвольной объединенной подалгеброй
Ц.Е. Дидидзе (1961)
Matematiceskij sbornik
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Displaying similar documents to “Direct decompositions of simple rings”
Подалгебры неассоциативных свободных сумм алгебр с произвольной объединенной подалгеброй
Радикалы ассоциативных колец. I
В.А. Андрунакиевич (1958)
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Quotient rings and direct products of full linear rings.
Stephen U. Chase, Carl Faith (1965)
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A note on generalized primary rings
R. Chaudhuri (1976)
Matematički Vesnik
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On Regular Rings and Self-injective Rings, iv
Roger Yue Chi Ming (1989)
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Linear independence in linear rings with abstract differentiation
Michał Kowalski (1976)
Annales Polonici Mathematici
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Reflexivity Properties of Rings
Otto Gerstner (1975)
Publications mathématiques et informatique de Rennes
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Super real closed rings
Marcus Tressl (2007)
Fundamenta Mathematicae
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A super real closed ring is a commutative ring equipped with the operation of all continuous functions ℝⁿ → ℝ. Examples are rings of continuous functions and super real fields attached to z-prime ideals in the sense of Dales and Woodin. We prove that super real closed rings which are fields are an elementary class of real closed fields which carry all o-minimal expansions of the real field in a natural way. The main part of the paper develops the commutative algebra of super real closed...
A Note on Compact Rings.
Neal J. Rothman (1966)
Mathematische Zeitschrift
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Group Membership in Rings of Various Types.
H.K. Farahat, L. Mirsky (1958)
Mathematische Zeitschrift
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On a class of right alternative rings.
Erwin Kleinfeld (1965)
Mathematische Zeitschrift
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Коммутативные аффинные кольца.
И.Х. Беккер (1999)
Sibirskij matematiceskij zurnal
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Decomposition of modules. I. Classical rings.
Spencer E. Dickson (1965)
Mathematische Zeitschrift
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Multirelative -theory and axioms for the -theory of rings.
Keune, Frans (1996)
Documenta Mathematica
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On hereditary rings and the pure semisimplicity conjecture II: Sporadic potential counterexamples
José L. García (2015)
Colloquium Mathematicae
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It was shown in [Colloq. Math. 135 (2014), 227-262] that the pure semisimplicity conjecture (briefly, pssC) can be split into two parts: first, a weak pssC that can be seen as a purely linear algebra condition, related to an embedding of division rings and properties of matrices over those rings; the second part is the assertion that the class of left pure semisimple sporadic rings (ibid.) is empty. In the present article, we characterize the class of left pure semisimple sporadic rings...