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E. Panzer (2014)
On hyperlogarithms and Feynman integrals with divergences and many scalesJournal of High Energy Physics, 2014
F. Brown, K. Yeats (2009)
Spanning Forest Polynomials and the Transcendental Weight of Feynman GraphsCommunications in Mathematical Physics, 301
E. Panzer (2015)
Feynman integrals and hyperlogarithmsarXiv: Mathematical Physics
O. Schnetz (2013)
Graphical functions and single-valued multiple polylogarithmsarXiv: Number Theory
C. Bogner (2015)
MPL - A program for computations with iterated integrals on moduli spaces of curves of genus zeroComput. Phys. Commun., 203
F. Brown, O. Schnetz (2015)
Single-valued multiple polylogarithms and a proof of the zig–zag conjectureJournal of Number Theory, 148
E. Panzer (2014)
Feynman integrals via hyperlogarithmsarXiv: High Energy Physics - Phenomenology
[The art of computing Feynman integralsFeynman integral has always involved graph theory in the sense that the specific structure of each Feynman graphFeynman graph really matters. Feynman integration is very hard so quantum field theorists have become very skilled at extracting every bit of information they can from the structure of the graphs as well as having many more analytic tricks.]
Published: Nov 26, 2016
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