Luise Adams, Christian Bogner, Stefan Weinzierl
Published 2016-06-30Version 1
We summarize recent computations with a class of elliptic generalizations of polylogarithms, arising from the massive sunrise integral. For the case of arbitrary masses we obtain results in two and four space-time dimensions. The iterated integral structure of our functions allows us to furthermore compute the equal mass case to arbitrary order.
Comments: talk given at Loops and Legs 2016
The kite integral to all orders in terms of elliptic polylogarithms
The sunrise integral around two and four space-time dimensions in terms of elliptic polylogarithms
Diagonalizing the Hamiltonian of $λφ^4$ Theory in 2 Space-Time Dimensions
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