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Author

Henrik Bachmann

2 papers indexed here

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Preprint Sep 2026

An $\mathfrak{sl}_2$-action on the uri Lie algebra

We construct an $\mathfrak{sl}_2$-action by derivations on the Lie algebra $\mathfrak B$ of swap invariant alternil bimoulds with the uri bracket of K\"uhn and Schneps. This Lie algebra plays the role for formal multiple Eisenstein series which Racinet's double shuffle Lie algebra $\mathfrak{dm}_0$ plays for multiple z...

Henrik Bachmann · 0 citations
Preprint Sep 2026

The $\mathfrak{sl}_2$-algebra structure of multiple Eisenstein series

We prove that the algebra of multiple Eisenstein series is an $\mathfrak{sl}_2$-algebra. In particular, we show that it is graded by weight, which also holds after taking complex linear spans. Further, we identify it as a graded $\mathbb{Q}$-algebra with the associated graded algebra of $q$-analogues of multiple zeta v...

Henrik Bachmann, Hayato Kanno · 0 citations

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