Monodromy--like Relations for Finite Loop Amplitudes
N. E. J. Bjerrum-Bohr, Poul H. Damgaard, Henrik Johansson, Thomas, Sondergaard

TL;DR
This paper explores new relations for finite one-loop amplitudes in Yang-Mills theory, revealing connections between tree and loop levels through a diagrammatic approach.
Contribution
It introduces a novel diagrammatic formalism and uncovers amplitude relations applicable to any number of external legs in finite one-loop Yang-Mills amplitudes.
Findings
Derived sequences of amplitude relations for any number of external legs.
Established a connection between tree-level and loop-level amplitudes.
Provided a diagrammatic framework for analyzing finite loop amplitudes.
Abstract
We investigate the existence of relations for finite one-loop amplitudes in Yang-Mills theory. Using a diagrammatic formalism and a remarkable connection between tree and loop level, we deduce sequences of amplitude relations for any number of external legs.
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