Universal Deformation Formulae, Symplectic Lie groups and Symmetric Spaces
Pierre Bieliavsky, Philippe Bonneau, Yoshiaki Maeda
Abstract
We apply methods from strict quantization of solvable symmetric spaces to obtain universal deformation formulae for actions of a class of solvable Lie groups. We also study compatible co-products by generalizing the notion of smash product in the context of Hopf algebras.
Create a lesson
Related papers
An Explicit Construction of Commuting Quantum KdV Hamiltonians in the Universal Virasoro Vertex Algebra
Hongbo Zhao
Vertex Operator Algebras in Lean: a formal library and its companion book
Fedor K. Popov, Leonardo Rastelli
Uniform localization and boundary corrections for two-node quiver Coulomb branches
Xiaomin Tang
Property F and weak integrality of braided fusion categories
Enyu Li, Yuze Ruan
From the quantum group Uq1/2( sl2 ) to the Kronecker quantum cluster algebra
Junyuan Huang, Xueqing Chen, Ming Ding et al.
C2-Cofiniteness of Permutation Orbifolds I: Relative C1 Descent
Yuhan Gu, Jiancai Sun