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20182021
most citedBootstrapping octagons in reduced kinematics from cluster algebras

9 citations · 9 across the 1 of their papers we have counts for

collaborators

6 papers

hep-th20219 cited

Bootstrapping octagons in reduced kinematics from cluster algebras

Song He, Zhenjie Li, Yichao Tang +1

Multi-loop scattering amplitudes/null polygonal Wilson loops in super-Yang-Mills are known to simplify significantly in reduced kinematics, where external legs/edg…

hep-th2021

Notes on cluster algebras and some all-loop Feynman integrals

Song He, Zhenjie Li, Qinglin Yang

We study cluster algebras for some all-loop Feynman integrals, including box-ladder, penta-box-ladder, and (seven-point) double-penta-ladder integrals. In addition to the well-know…

hep-th2021

Feynman Integrals and Scattering Amplitudes from Wilson Loops

Song He, Zhenjie Li, Qinglin Yang +1

We study Feynman integrals and scattering amplitudes in super-Yang-Mills by exploiting the duality with null polygonal Wilson loops. Certain Feynman integrals, includi…

hep-th2020

The Wilson-loop representation for Feynman integrals

Song He, Zhenjie Li, Yichao Tang +1

We introduce and study the Wilson-loop representation of certain Feynman integrals for scattering amplitudes in SYM and beyond, which makes their evaluat…

hep-th2019

Triangulations for ABHY Polytopes and Recursions for Tree and Loop Amplitudes

Qinglin Yang

In this note we make a field-theoretical derivation of a series of new recursion relations by a one-parameter deformation of kinematic variables for tree and one-loop amplitudes of…

hep-th2018

An Etude on Recursion Relations and Triangulations

Song He, Qinglin Yang

Following~\cite{Arkani-Hamed:2017thz}, we derive a recursion relation by applying a one-parameter deformation of kinematic variables for tree-level scattering amplitudes in bi-adjo…