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20192026
most citedRadiative phase space extensions at all orders in r for self-dual Yang-Mills and Gravity

24 citations · 35 across the 11 of their papers we have counts for

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7 papers · 1 filter

hep-th2026

Higher-spin algebras from soft theorems I: the wedge condition

Mathias Charbonnier, Javier Peraza

In this article we use the sub-soft graviton theorems to construct the map $\Top$ from the spin-graded set of holomorphic functions on local celestial sphere patches to differe…

hep-th2025

Boundary Actions and Loop Groups: A Geometric Picture of Gauge Symmetries at Null Infinity

Silvia Nagy, Javier Peraza, Giorgio Pizzolo

In previous work arXiv:2407.13556, we proposed an extended phase space structure at null infinity accommodating large gauge symmetries for sub-leading soft theorems in Yang-Mil…

hep-th2024

Infinite-dimensional hierarchy of recursive extensions for all sub-leading soft effects in Yang-Mills

Silvia Nagy, Javier Peraza, Giorgio Pizzolo

Building on our proposal in arXiv:2405.06629, we present in detail the construction of the extended phase space for Yang-Mills at null infinity, containing the asymptotic symmetrie…

hep-th2024★ 7 cited

A General Hierarchy of Charges at Null Infinity via the Todd Polynomials

Silvia Nagy, Javier Peraza, Giorgio Pizzolo

We give a general procedure for constructing an extended phase space for Yang-Mills theory at null infinity, capable of handling the asymptotic symmetries and construction of charg…

hep-th2023

Renormalized electric and magnetic charges for large gauge symmetries

Javier Peraza

In this work we present the construction of a renormalized symplectic form on an extended phases space where the higher order large gauge transformations act canonically. The expre…

hep-th2022★ 24 cited

Radiative phase space extensions at all orders in r for self-dual Yang-Mills and Gravity

Silvia Nagy, Javier Peraza

Working in the self-dual sector for Yang-Mills and gravity, we show how to construct an extended phase space at null infinity, to all orders in the radial expansion. This formalise…