Quantization of extended Schr\"Aodinger-Virasoro Lie algebra
Lamei Yuan, Liji Zhou
TL;DR
This paper presents a new quantization of the extended Schr"odinger-Virasoro Lie algebra in characteristic zero, resulting in a novel Hopf algebra structure based on classified Lie bialgebra structures.
Contribution
It introduces a new quantization method for the extended Schr"odinger-Virasoro Lie algebra, leading to the construction of a new Hopf algebra.
Findings
Successfully quantized the algebra in characteristic zero.
Derived a new Hopf algebra structure.
Extended the classification of Lie bialgebra structures.
Abstract
In present paper, we quantize the extended Schr\"Aodinger-Virasoro Lie algebra in char- acteristic zero with its Lie bialgebra structures classified by Yuan-Wu-Xu, and get a new Hopf algebra.
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Taxonomy
TopicsAlgebraic structures and combinatorial models · Nonlinear Waves and Solitons · Advanced Topics in Algebra