Groups with identities

DOI10.1285/i15900932v36suppl1p101zbMath1403.20041OpenAlexW2561099988MaRDI QIDQ4639083

Efim I. Zelmanov

Publication date: 2 May 2018

Full work available at URL: http://siba-ese.unile.it/index.php/notemat/article/view/16624/14282

zbMATH Keywords

Lie algebraspro-\(p\) groupsBurnside problemPI-algebras

Mathematics Subject Classification ID

Periodic groups; locally finite groups (20F50) (T)-ideals, identities, varieties of associative rings and algebras (16R10) Limits, profinite groups (20E18) Lie (super)algebras associated with other structures (associative, Jordan, etc.) (17B60) Associated Lie structures for groups (20F40)

Cites Work

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• Zariski closed algebras in varieties of universal algebra.
• On the Burnside problem for periodic groups
• Non-Abelian free pro-\(p\)-groups cannot be represented by 2-by-2 matrices
• Subgroups of the Nottingham group
• On periodic compact groups
• Jacobson-rings and Hilbert algebras with polynomial identities
• An example in PI-rings
• Free subgroups in linear groups
• Central polynomials for matrix rings
• On central division algebras
• Identical relations in finite groups
• Gesetze in Ringen. I
• An infinite dimensional affine nil algebra with finite Gelfand-Kirillov dimension
• Groups With Parametric Exponents
• THE FREE BURNSIDE GROUPS OF SUFFICIENTLY LARGE EXPONENTS
• Infinite Burnside groups of even exponent
• On the existence of a finite basis in aT-space of generalized polynomials and on representability
• On just infinite pro-p-groups and arithmetically profinite extensions of local fields
• Varieties of groups
• VARIETIES OF LIE ALGEBRAS
• Uncountably many Varieties of Groups
• ON THE PROBLEM OF A FINITE BASIS OF IDENTITIES IN GROUPS
• Some results on the center of a ring with polynomial identity
• Rings with a polynomial identity
• Minimal Identities for Algebras
• On the Structure of Algebraic Algebras and Related Rings

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