Magnetic Soft Charges, Dual Supertranslations and 't Hooft Line Dressings
Sangmin Choi, Ratindranath Akhoury

TL;DR
This paper constructs dual electric and magnetic soft dressings in quantum field theory, demonstrating electromagnetic duality and infrared finiteness, and extends the concept to gravitational dual supertranslations.
Contribution
It introduces magnetic 't Hooft line dressings as dual counterparts to electric Wilson lines, ensuring infrared finiteness and revealing duality in electric and magnetic soft modes.
Findings
Magnetic 't Hooft line dressings are charged under magnetic LGT.
Electric and magnetic soft modes exhibit electromagnetic duality.
Dual gravitational 't Hooft line dressings are constructed for asymptotically flat spacetime.
Abstract
We construct the Faddeev-Kulish asymptotic states in a quantum field theory of electric and magnetic charges. We find that there are two kind of dressings: apart from the well known (electric) Wilson line dressing, there is a magnetic counterpart which can be written as a 't Hooft line operator. The 't Hooft line dressings are charged under the magnetic large gauge transformation (LGT), but are neutral under electric LGT. This is in contrast to the Faddeev-Kulish dressings of electrons, which can be written as a Wilson line operator and are charged under electric LGT but neutral under magnetic LGT. With these dressings and the corresponding construction of the coherent states, the infrared finiteness of the theory of electric and magnetic charges is guaranteed. Even in the absence of magnetic monopoles, the electric and magnetic soft modes exhibit the electromagnetic duality of vacuum…
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