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Independence and quasiregularity in algebras. II. (Romanian)
Authors: Ciocanu Gh.
Abstract
In this work we gave some general statements about independence in algebras. This permitted for us to confirm the truth of I. Shestakov's conjecture and to obtain the extension of classical Shirshov's theorem about nilpotence and finitedimensionality of algebras.Institutul de Matematică Academia de Ştiinţe a Moldovei
str. Academiei 5, Chişinău, MD-2028 Moldova
str. Academiei 5, Chişinău, MD-2028 Moldova
Contents
- Vladimir Aleksandrovich Andrunakievich. A tribute in honor of his 80th birthday.
- Quasiregular algebras, modules, groups and varieties. (Russian)
- A short survey on torsion theories in modules. (English)
- Independence and quasiregularity in algebras. II. (Romanian)
- On strictly semiprime rings. (Russian)
- On the nonmodularity of the lattice of group topologies. (Russian)
- Units, idempotents and nilpotents of an endomorphism ring. II. (English)
- On some lattices of quasivarieties of commutative Moufang's loops. (English)
- The connected component of the group of units of a locally compact ring. (English)
- Prime and primary ideals in near-rings. (English)
- On applications of the extremal words. (English)
- On $sh$-characteristic submodules. (English)
