Elisabeth Remm
Published 2011-05-13, updated 2019-03-16Version 2
Considering a Poisson algebra as a non associative algebra satisfying the Markl-Remm identity, we study deformations of Poisson algebras as deformations of this non associative algebra. This gives a natural interpretation of deformations which preserves the underlying associative structure and we study deformations which preserve the underlying Lie algebra.
Comments: 20 pages
Journal: Communications in Mathematics. 20 (2012), no.2, p117 to p136
Two dimensional representation of the Dirac equation in Non associative algebra
Classical $N$-Reflection Equation and Gaudin Models
Global Non-perturbative Deformation Quantization of a Poisson Algebra
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