Decompositions of algebras and post-associative algebra structures
From MaRDI portal
Publication:4960454
DOI10.1142/S0218196720500071zbMath1472.17043arXiv1906.09854OpenAlexW2979317768WikidataQ114614804 ScholiaQ114614804MaRDI QIDQ4960454
Dietrich Burde, Vsevolod Yur'evich Gubarev
Publication date: 16 April 2020
Published in: International Journal of Algebra and Computation (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1906.09854
Solvable, nilpotent (super)algebras (17B30) Lie-admissible algebras (17D25) Yang-Baxter equations and Rota-Baxter operators (17B38)
Related Items (6)
Semisimple decompositions of Lie algebras and prehomogeneous modules ⋮ Rota–Baxter operators of nonzero weight on the matrix algebra of order three ⋮ Rota-Baxter operators on the simple Jordan superalgebra \(D_t \) ⋮ Crystallographic actions on Lie groups and post-Lie algebra structures ⋮ Unital decompositions of the matrix algebra of order three ⋮ Rigidity results for Lie algebras admitting a post-Lie algebra structure
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Affine actions on Lie groups and post-Lie algebra structures
- Post-Lie algebra structures on pairs of Lie algebras
- Zur Nilpotenz gewisser assoziativer Ringe
- Homology of generalized partition posets
- Post-Lie algebras and isospectral flows
- Nonabelian generalized Lax pairs, the classical Yang-Baxter equation and PostLie algebras
- Variante d'un théorème de H. Ozeki
- Sums of simple subalgebras
- Loday-type algebras and the Rota-Baxter relation
- Embedding of dendriform algebras into Rota-Baxter algebras
- Poisson cohomology of two Fano threefolds
- Rota–Baxter operators on a sum of fields
- Rota–Baxter operators and post-Lie algebra structures on semisimple Lie algebras
- Splitting of Operations, Manin Products, and Rota–Baxter Operators
- The semisimple subalgebras of exceptional Lie algebras
- Subalgebras of the rank two semisimple Lie algebras
- Advanced Algebra
- Operads of decorated trees and their duals
- DECOMPOSITIONS OF REDUCTIVE LIE GROUPS
- Semi-Simple Algebras and Generalized Derivations
This page was built for publication: Decompositions of algebras and post-associative algebra structures
