Effective field theory for $\mu\to e$ conversion in nuclei

Observables that violate lepton flavor symmetry are sensitive probes of physics beyond the Standard Model (BSM), since any observation would be a clear BSM signal. Limits on $\mu\to e$ conversion in nuclei are amongst the most stringent ones available, and are even expected to improve by up to four orders of magnitude at Mu2e and COMET. In this contribution, we presented a general effective-field-theory analysis, including an application that shows how the spin-dependent $\mu\to e$ process already implies indirect limits on lepton-flavor-violating decays of light pseudoscalars that surpass direct limits by orders of magnitude. We also discussed the nuclear-structure input required for a robust interpretation of $\mu\to e$ conversion limits, in particular, uncertainties propagated from the nuclear charge distributions as well as uncertainty quantification for $\mu\to e$ overlap integrals.

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Publication Details

Published
2025-10-24
DOI
https://doi.org/10.22323/1.483.0177
Primary Topic
Nuclear physics research studies
Type
article
Field-Weighted Citation Impact
0.00

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article

Effective field theory for $\mu\to e$ conversion in nuclei

Martin Hoferichter, Frederic Noël
Nuclear physics research studies
article

Effective field theory for $\mu\to e$ conversion in nuclei

Martin Hoferichter, Frederic Noël
article en

Abstract

Observables that violate lepton flavor symmetry are sensitive probes of physics beyond the Standard Model (BSM), since any observation would be a clear BSM signal. Limits on $\mu\to e$ conversion in nuclei are amongst the most stringent ones available, and are even expected to improve by up to four orders of magnitude at Mu2e and COMET. In this contribution, we presented a general effective-field-theory analysis, including an application that shows how the spin-dependent $\mu\to e$ process already implies indirect limits on lepton-flavor-violating decays of light pseudoscalars that surpass direct limits by orders of magnitude. We also discussed the nuclear-structure input required for a robust interpretation of $\mu\to e$ conversion limits, in particular, uncertainties propagated from the nuclear charge distributions as well as uncertainty quantification for $\mu\to e$ overlap integrals.

Schweizerischer Nationalfonds zur Förderung der Wissenschaftlichen Forschung
Openalex Percentile: Top 86%
Nuclear physics research studies
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