On local finiteness in the sense of Shirshov

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Publication:1846925

DOI10.1007/BF02218639zbMath0289.17001OpenAlexW2050748197WikidataQ112879243 ScholiaQ112879243MaRDI QIDQ1846925

K. A. Zhevlakov, Ivan Pavlovic Shestakov

Publication date: 1974

Published in: Algebra and Logic (Search for Journal in Brave)

Full work available at URL: http://www.rusdml.de/en/rdms/rimg/?PPN=PPN394930762_0012&DMDID=DMDLOG_0006




Related Items (31)

Algebraic rings with compact topologyHeredity of radicals in a class of noncommutative Jordan ringsBinary-(-1,1)-nilalgebrasHereditariness of radicals in the class of right-alternative almost alternative ringsConstructions of special radicals of algebrasAbsolute zero-divisors and algebraic Jordan algebrasDecomposition of a compact ring into the sum of the radical and an inertial subringThe weakly solvable radical and locally strongly algebraic derivations of locally generalized special Lie algebrasThe Kostrikin radical and similar radicals of Lie algebrasNilpotency in Jordan and right alternative algebrasIdentities of finite Jordan \(\Phi\)-algebrasA Jordan algebra of a Mal'tsev algebraHeredity of radicals and ideals of algebras generated by subideals and subinvariant subalgebrasLocal finiteness of algebrasNonassociative ringsAlgebraic Lie algebras of bounded degreeNilpotency of ideals in (-1,1) rings with minimum conditionSolvability of (-1,1) nil ringsAlmost alternative algebrasA free \((-1, 1)\)-algebra with two generatorsRight alternative ringsRadicals of Jordan rings connected with alternative ringsLocally finite coalgebras and the locally nilpotent radical. ILocally Noetherian and locally representable varieties of alternative algebrasA locally nilpotent radical in some classes of right-alternative ringsNilpotency of the associator ideal of a free finitely generated (-1, 1) ringAbsolute zero-divisors and radicals of finitely generated alternative algebrasMal'tsev algebrasHeredity of radicals of rings of type \((\gamma,\delta)\)Nil rings of type (gamma,delta)Compact nonassociative rings



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