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math.QA2021
Noncommutative Poisson vertex algebras and Courant-Dorfman algebras
Luis Álvarez-Cónsul, David Fernández, Reimundo Heluani
We introduce the notion of double Courant-Dorfman algebra and prove that it satisfies the so-called Kontsevich-Rosenberg principle, that is, a double Courant-Dorfman algebra induce…
math.RT2021★ 1 cited
Euler continuants in noncommutative quasi-Poisson geometry
Maxime Fairon, David Fernández
It was established by Boalch that Euler continuants arise as Lie group valued moment maps for a class of wild character varieties described as moduli spaces of points on $\mathbb{P…
math.RT2021★ 2 cited
On the noncommutative Poisson geometry of certain wild character varieties
Maxime Fairon, David Fernández
To show that certain wild character varieties are multiplicative analogues of quiver varieties, Boalch introduced colored multiplicative quiver varieties. They form a class of (non…