1 citations · 1 across the 4 of their papers we have counts for
5 papers
Lie algebras for multiple Eisenstein series and multiple q-zeta values
Henrik Bachmann, Hanamichi Kawamura
Racinet's double shuffle Lie algebra encodes the double shuffle relations of multiple zeta values. We study two analogues of for multiple Eisens…
An -action on the uri Lie algebra
Henrik Bachmann
We construct an -action by derivations on the Lie algebra of swap invariant alternil bimoulds with the uri bracket of Kühn and Schneps. This Lie alge…
The -algebra structure of multiple Eisenstein series
Henrik Bachmann, Hayato Kanno
We prove that the algebra of multiple Eisenstein series is an -algebra. In particular, we show that it is graded by weight, which also holds after taking complex l…
Relations and Derivatives of Multiple Eisenstein Series
Henrik Bachmann, Hayato Kanno, Takumi Maesaka
In this paper, we study multiple Eisenstein series, which build a natural bridge between the theory of multiple zeta values and modular forms. We prove a large family of relations…
Formal multiple Eisenstein series and their derivations
Henrik Bachmann, Jan-Willem van Ittersum, Nils Matthes
We introduce the algebra of formal multiple Eisenstein series and study its derivations. This algebra is motivated by the classical multiple Eisenstein series, introduced by Gangl-…