Groups with exponents. I: Fundamentals of the theory and tensor completions
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Publication:1920825
DOI10.1007/BF02104576zbMath0851.20050OpenAlexW2039449072MaRDI QIDQ1920825
Vladimir N. Remeslennikov, Alexei G. Myasnikov
Publication date: 24 November 1996
Published in: Siberian Mathematical Journal (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf02104576
Related Items (23)
On the Extraction of Roots in ExponentialA-Groups II ⋮ The tensor completion functor in categories of exponential \textit{MR}-groups ⋮ Some results of the theory of exponential \(R\)-groups ⋮ Unnamed Item ⋮ Groups with exponents. I: Fundamentals of the theory and tensor completions ⋮ Tensor completion in the category of \(R\)-groups over a ring \(R\). ⋮ A classification of fully residually free groups of rank three or less ⋮ On nilpotent power \textit{MR}-groups ⋮ Limit groups over coherent right-angled Artin groups ⋮ Nilpotent algebras, implicit function theorem, and polynomial quasigroups ⋮ Limit groups over coherent right-angled Artin groups are cyclic subgroup separable ⋮ Varieties of exponential \(R\)-groups ⋮ Free products in the category of \(A\)-groups over a ring \(A\). ⋮ Power groups. ⋮ On Classes of ExponentialA-Groups ⋮ Varieties of exponential \textit{MR}-groups ⋮ Fundamentals of the theory of varieties of nilpotent MR-groups ⋮ Subgroup properties of fully residually free groups ⋮ ACTIONS, LENGTH FUNCTIONS, AND NON-ARCHIMEDEAN WORDS ⋮ \(G\)-manifolds of nilpotent groups and manifolds of power groups ⋮ Free nilpotent \(R\)-groups of class 2. ⋮ Exponential \(MR\)-groups: faithful \(R\)-completion ⋮ Algebraic geometry over groups. I: Algebraic sets and ideal theory
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