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- W2896688476 abstract "There is a canonical derived Poisson structure on the universal enveloping algebra $mathcal{U}mathfrak{a}$ of a (DG) Lie algebra $mathfrak{a}$ that is Koszul dual to a cyclic cocommutative (DG) coalgebra. Interesting special cases of this derived Poisson structure include (an analog of) the Chas-Sullivan bracket on string topology. We study how certain derived character of $mathfrak{a}$ intertwine this derived Poisson structure with the induced Poisson structure on the representation homology of $mathfrak{a}$. In addition, we obtain an analog of one of our main results for associative algebras." @default.
- W2896688476 created "2018-10-26" @default.
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- W2896688476 date "2018-10-10" @default.
- W2896688476 modified "2023-09-28" @default.
- W2896688476 title "Cyclic pairings and derived Poisson structures" @default.
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