journal article
Nov 01, 1995
Critical theories of supervarieties of the variety of commutative associative rings
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References
9
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Yu. M. Vazhenin, “Algorithmic problems and hierarchies of first-order languages,” Algebra i Logika,26, No. 4, 419–434 (1987).
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Yu. M. Vazhenin, “Nonassociative rings with a single defining relation whose elementary theories are decidable,” Algebra i Logika,29, No. 5, 509–522 (1990).
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Yu. M. Vazhenin, “Critical theories for certain classes of nonassociative rings,” Algebra i Logika,28, No. 4, 393–401 (1989).
[4]
Dnestrovskaya Notebook: Unsolved Problems in Theory of Rings and Modules [in Russian], Inst. Mat. (Novosibirsk), Novosibirsk (1982).
[5]
Yu. M. Vazhenin, “Critical theories,” Sibirsk. Mat. Zh.,29, No. 1, 23–31 (1988).
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A. I. Mal'tsev, Algorithms and Recursive Functions [in Russian], Nauka, Moscow (1965).
[7]
Yu. Sh. Gurevich, “The word problem for certain classes of semigroups,” Algebra i Logika,5, No. 5, 25–36 (1966).
[8]
K. A. Zhevlakov, A. M. Slin'ko, I. P. Shestakov, and A. I. Shirshov, Rings That Are Nearly Associative [in Russian], Nauka, Moscow (1978).
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U. U. Umirbaev, “The word problem for Jordan and right-alternative algebras,” in: Some Questions and Problems of Analysis and Algebra [in Russian], Novosibirsk. Univ., Novosibirsk, 1985, pp. 120–127.
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Details
- Published
- Nov 01, 1995
- Vol/Issue
- 36(6)
- Pages
- 1184-1193
- License
- View
Authors
Cite This Article
V. Yu. Popov (1995). Critical theories of supervarieties of the variety of commutative associative rings. Siberian Mathematical Journal, 36(6), 1184-1193. https://doi.org/10.1007/bf02106842
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