scientific article; zbMATH DE number 7009286
From MaRDI portal
Publication:4614822
zbMath1406.17005MaRDI QIDQ4614822
Publication date: 31 January 2019
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Rota-Baxter operators on Witt and Virasoro algebras
- Commutative post-Lie algebra structures on Lie algebras
- On post-Lie algebras, Lie-Butcher series and moving frames
- Localization of Rota-Baxter algebras
- Affine actions on Lie groups and post-Lie algebra structures
- Left-symmetric algebra structures on the \(W\)-algebra \(W(2, 2)\)
- Rota-Baxter operators on 4-dimensional complex simple associative algebras
- \(W\)-algebra \(W\)(2, 2) and the vertex operator algebra \({L(\frac{1}{2},\,0)\,\otimes\, L(\frac{1}{2},\,0)}\)
- Post-Lie algebra structures on pairs of Lie algebras
- Post-Lie algebra structures on solvable Lie algebra \(t(2, \mathbb{C})\)
- An analytic problem whose solution follows from a simple algebraic identity
- Homology of generalized partition posets
- Verma modules over the \(W(2,2)\) algebras
- Post-Lie algebras and isospectral flows
- Nonabelian generalized Lax pairs, the classical Yang-Baxter equation and PostLie algebras
- Post-Lie algebras and factorization theorems
- Partition function of the eight-vertex lattice model
- On the Lie enveloping algebra of a post-Lie algebra
- The superalgebra of W(2,2) and its modules of the intermediate series
- PostLie algebra structures on the Lie algebra sl(2,C)
- The Yang–Baxter relation and gauge invariance
- The derivations, central extensions and automorphism group of the Lie algebra $W$
- Biderivations, linear commuting maps and commutative post-Lie algebra structures on W-algebras
- Subsingular vectors in Verma modules, and tensor product of weight modules over the twisted Heisenberg-Virasoro algebra and W(2, 2) algebra
- Some Exact Results for the Many-Body Problem in one Dimension with Repulsive Delta-Function Interaction
This page was built for publication:
