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20162026
most citedMaximal Cuts in Arbitrary Dimension

65 citations · 146 across the 6 of their papers we have counts for

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6 papers · 1 filter

hep-th2026

Dressed States Call for Logarithmic Asymptotic Symmetries

Jorrit Bosma, Jeremy A. Mann, Charles Marteau +2

Inspired by Wigner's classification of elementary particles as irreducible unitary representations of a spacetime symmetry group, we ask what group can give rise in this way to the…

hep-th2023★ 9 cited

Radiative Asymptotic Symmetries of 3D Einstein-Maxwell Theory

Jorrit Bosma, Marc Geiller, Sucheta Majumdar +1

We study the null asymptotic structure of Einstein-Maxwell theory in three-dimensional (3D) spacetimes. Although devoid of bulk gravitational degrees of freedom, the system admits…

hep-th2018★ 9 cited

Differential equations for loop integrals without squared propagators

Jorrit Bosma, Kasper J. Larsen, Yang Zhang

We provide a sufficient condition for avoiding squared propagators in the intermediate stages of setting up differential equations for loop integrals. This condition is satisfied i…

hep-th2017★ 34 cited

Differential equations for loop integrals in Baikov representation

Jorrit Bosma, Kasper J. Larsen, Yang Zhang

We present a proof that differential equations for Feynman loop integrals can always be derived in Baikov representation without involving dimension-shift identities. We moreover s…

hep-th2017★ 65 cited

Maximal Cuts in Arbitrary Dimension

Jorrit Bosma, Mads Sogaard, Yang Zhang

We develop a systematic procedure for computing maximal unitarity cuts of multiloop Feynman integrals in arbitrary dimension. Our approach is based on the Baikov representation in…

hep-th2016★ 29 cited

The Polynomial Form of the Scattering Equations is an H-Basis

Jorrit Bosma, Mads Sogaard, Yang Zhang

We prove that the polynomial form of the scattering equations is a Macaulay H-basis. We demonstrate that this H-basis facilitates integrand reduction and global residue computation…