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Electromagnetic Memory

Leonard Susskind

TL;DR

The paper investigates the electromagnetic memory effect arising from charged-particle emission, presenting an elementary derivation on a large enclosing sphere within the temporal gauge. It connects the memory to a local conservation law that equates the time evolution of the gauge-field divergence to net charge flux, predicting a frozen-in gauge phase detectable as relative superconducting node phases. The memory can be read out via Josephson junctions, linking the phenomenon to observable phase differences and soft-photon considerations. A generalization to non-lightlike (radial) motion extends the framework, showing the memory persists with velocity-dependent relations and integral forms, broadening potential experimental setups.

Abstract

An elementary derivation of the electromagnetic memory effect is given. An experimental setup to detect it is suggested.

Electromagnetic Memory

TL;DR

The paper investigates the electromagnetic memory effect arising from charged-particle emission, presenting an elementary derivation on a large enclosing sphere within the temporal gauge. It connects the memory to a local conservation law that equates the time evolution of the gauge-field divergence to net charge flux, predicting a frozen-in gauge phase detectable as relative superconducting node phases. The memory can be read out via Josephson junctions, linking the phenomenon to observable phase differences and soft-photon considerations. A generalization to non-lightlike (radial) motion extends the framework, showing the memory persists with velocity-dependent relations and integral forms, broadening potential experimental setups.

Abstract

An elementary derivation of the electromagnetic memory effect is given. An experimental setup to detect it is suggested.

Paper Structure

This paper contains 3 sections, 11 equations.