activity
20022020
most citedLabelled tree graphs, Feynman diagrams and disk integrals

38 citations · 193 across the 12 of their papers we have counts for

collaborators

12 papers

hep-th2020★ 10 cited

Planar Matrices and Arrays of Feynman Diagrams: Poles for Higher

Alfredo Guevara, Yong Zhang

Planar arrays of tree diagrams were introduced as a generalization of Feynman diagrams that enables the computation biadjoint amplitudes for . In this follow-up w…

hep-th2020★ 17 cited

Notes on polytopes, amplitudes and boundary configurations for Grassmannian string integrals

Song He, Lecheng Ren, Yong Zhang

We continue the study of positive geometries underlying the {\it Grassmannian string integrals}, which are a class of "stringy canonical forms", or stringy integrals, over the posi…

hep-th2019★ 16 cited

Planar Matrices and Arrays of Feynman Diagrams

Freddy Cachazo, Alfredo Guevara, Bruno Umbert +1

Very recently planar collections of Feynman diagrams were proposed by Borges and one of the authors as the natural generalization of Feynman diagrams for the computation of b…

hep-th2019★ 12 cited

On Positive Geometry and Scattering Forms for Matter Particles

Aidan Herderschee, Song He, Fei Teng +1

We initiate the study of positive geometry and scattering forms for tree-level amplitudes with matter particles in the (anti-)fundamental representation of the color/flavor group.…

cond-mat.supr-con2019★ 22 cited

Bulk Fermi surface of the layered superconductor TaSe3 with three-dimensional strong topological insulator state

Wei Xia, Xianbiao Shi, Yong Zhang +14

High magnetic field transport measurements and ab initio calculations on the layered superconductor TaSe3 have provided compelling evidences for the existence of a three-dimensiona…

hep-th2019★ 25 cited

Singular Solutions in Soft Limits

Freddy Cachazo, Bruno Umbert, Yong Zhang

A generalization of the scattering equations on , the configuration space of points on , to higher dimensional projective spaces was recently introduced…