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the claim
Gauge symmetry in classical electromagnetism implies charge conservation
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SUPPORTED
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2 sources for · 0 against

Classical electromagnetism features gauge transformations whose symmetries, through Noether's theorem, correspond directly to conserved charges.

Evidence for · 2
2018 · cited by 32
A bstractWe present several results on memory effects, asymptotic symmetry and soft theorems in massive QED. We first clarify in what sense the memory effects are interpreted as the charge conservation of the large gauge transformations, and derive the leading and subleading memory effects in classical electromagnetism. We also show that the sub-subleading charges are not conserved without including contributions from the spacelike infinity. Next, we study QED in the BRST formalism and show that parts of large gauge transformations are physical symmetries by justifying that they are not gauge redundancies. Finally, we obtain the expression of charges associated with the subleading soft photon theorem in massive scalar QED.
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rails:sufficiency:supported:for=2+0p:against=0+0p | v55:sufficiency

More for · 1
From Noether's Theorem to Bremsstrahlung: a pedagogical introduction to large gauge transformations and classical soft theorems
2021 · cited by 12
Electromagnetism contains an infinite dimensional symmetry group of large gauge transformations. This gives rise to an infinite number of conserved quantities called “soft charges” via Noether’s theorem. When charged particles scatter, the conservation of soft charge constrains the overall amount of radiation emitted per angle. Here we describe the physical consequences of soft charge conservation and give fresh accounts of the roles of spacelike and timelike infinity in these conservation laws. We conclude by exploring the possibility of creating a dual boundary theory of electromagnetism.
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  1. From Noether's Theorem to Bremsstrahlung: a pedagogical introduction to large gauge transformations and classical soft theoremspeer-reviewedno side taken
  2. Conservation laws from asymptotic symmetry and subleading charges in QEDpeer-reviewedno side taken
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