Bogomolov multiplier and the Lazard correspondence
DOI10.1080/00927872.2019.1677694zbMath1451.14039arXiv1904.04444OpenAlexW2998191758MaRDI QIDQ5220627
Mohsen Parvizi, Peyman Niroomand, Zeinab Araghi Rostami
Publication date: 27 March 2020
Published in: Communications in Algebra (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1904.04444
Baker-Campbell-Hausdorff formulaBogomolov multiplierLazard correspondenceCP covercommutativity-preserving defining pair
Group actions on varieties or schemes (quotients) (14L30) Structure theory for Lie algebras and superalgebras (17B05) Actions of groups on commutative rings; invariant theory (13A50) Finite nilpotent groups, (p)-groups (20D15) Rationality questions in algebraic geometry (14E08)
Related Items (1)
Cites Work
- Bogomolov multipliers for some \(p\)-groups of nilpotency class 2
- Bogomolov multipliers and retract rationality for semidirect products
- An effective version of the Lazard correspondence.
- Noether's problem for abelian extensions of cyclic \(p\)-groups
- Noether's problem over an algebraically closed field
- Cohomological and geometric approaches to rationality problems. New Perspectives
- Schur multipliers and the Lazard correspondence.
- Nonabelian exterior products of Lie algebras and an exact sequence in the homology of Lie algebras
- Universal commutator relations, Bogomolov multipliers, and commuting probability
- Groups of order \(p^5\) and their unramified Brauer groups
- The Bogomolov multiplier of rigid finite groups
- Unramified Brauer groups of finite and infinite groups
- Bogomolov multipliers for unitriangular groups
- THE BRAUER GROUP OF QUOTIENT SPACES BY LINEAR GROUP ACTIONS
- Commutativity preserving extensions of groups
- The Bogomolov multiplier of Lie algebras
- Sur les groupes nilpotents et les anneaux de Lie
This page was built for publication: Bogomolov multiplier and the Lazard correspondence