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20182026
most citedSchwinger Pair Production in SL Topologically Non-Trivial Fields via Non-Abelian Worldline Instantons

8 citations · 18 across the 6 of their papers we have counts for

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hep-th2026

Scattering in strong field QED in a non-null background

Patrick Copinger, James P. Edwards, Karthik Rajeev

We examine scattering amplitudes for an arbitrary number of photons in a class of non-null background electromagnetic fields, studying tree-level and one-loop amplitudes in scalar…

hep-th20251 cited

In-in worldline formalism in pair creating fields

Patrick Copinger, Shi Pu

An in-in framework under Schwinger pair creating fields in strong-field quantum electrodynamics is formulated using in-out propagators in coordinate space, that have first-quantize…

hep-th2025

Low-energy multi-photon scattering at tree-level and one-loop order in a homogeneous electromagnetic field

Ivan Ahumada, Patrick Copinger, James P. Edwards

We study low energy photons coupled to scalar and spinor matter in the presence of an arbitrary homogeneous electromagnetic field in a first-quantised (worldline) approach. Utilisi…

hep-th2024

All-multiplicity amplitudes in impulsive PP-waves from the worldline formalism

Patrick Copinger, James P. Edwards, Anton Ilderton +1

We use the worldline formalism to derive Bern-Kosower type Master Formulae for the tree-level scattering of a charged particle and an arbitrary number of photons on impulsive PP-wa…

hep-th2023

Master Formulae for -photon tree level amplitudes in plane wave backgrounds

Patrick Copinger, James P. Edwards, Anton Ilderton +1

The presence of strong electromagnetic fields adds huge complexity to QED Feynman diagrams, such that new methods are required to calculate higher-loop and higher-multiplicity scat…

hep-th20208 cited

Schwinger Pair Production in SL Topologically Non-Trivial Fields via Non-Abelian Worldline Instantons

Patrick Copinger, Pablo Morales

Schwinger pair production is analyzed in a BPST instanton background and in its SL complex extension for complex scalar particles. A non-Abelian extension of the wo…