20 citations · 53 across the 7 of their papers we have counts for
6 papers · 1 filter
Moulds, Bimoulds, and some Lie algebras
Annika Burmester, Ulf Kühn, Leila Schneps
The Lie algebra of multiple zeta values is realized as the space of alternal moulds whose swap is alte…
Elliptic multizetas and the elliptic double shuffle relations
Pierre Lochak, Nils Matthes, Leila Schneps
We define an elliptic generating series whose coefficients, the elliptic multizetas, are related to the elliptic analogues of multiple zeta values introduced by Enriquez as the coe…
ARI, GARI, Zig and Zag: An introduction to Ecalle's theory of multiple zeta values
Leila Schneps
This text has two goals. The first is to give an introduction to Ecalle's work on mould theory, multiple zeta values and double shuffle theory and relate this work explicitly to th…
Elliptic multiple zeta values, Grothendieck-Teichmüller and mould theory
Leila Schneps
In this article we define an elliptic double shuffle Lie algebra that generalizes the well-known double shuffle Lie algebra to the elliptic situation. The double sh…
Period polynomial relations between double zeta values
Samuel Baumard, Leila Schneps
The even weight period polynomial relations in the double shuffle Lie algebra were discovered by Ihara, and completely classified by the second author by relating t…
The algebra of cell-zeta values
Francis Brown, Sarah Carr, Leila Schneps
In this paper, we introduce cell-forms on , which are top-dimensional differential forms diverging along the boundary of exactly one cell (connected component) o…