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Measurement of structure dependent radiative $K^{+} \rightarrow e^{+} \nu \gamma$ decays using stopped positive kaons

Authors :
Ito, H.
Kobayashi, A.
Bianchin, S.
Cao, T.
Djalali, C.
Dongwi, D. H.
Gautam, T.
Gill, D.
Hasinoff, M. D.
Horie, K.
Igarashi, Y.
Imazato, J.
Kalantarians, N.
Kawai, H.
Kimura, S.
Kodama, S.
Kohl, M.
Lu, H.
Mineev, O.
Monaghan, P.
Shimizu, S.
Strauch, S.
Tabata, M.
Tanuma, R.
Toyoda, A.
Yamazaki, H.
Yershov, N.
Ito, H.
Kobayashi, A.
Bianchin, S.
Cao, T.
Djalali, C.
Dongwi, D. H.
Gautam, T.
Gill, D.
Hasinoff, M. D.
Horie, K.
Igarashi, Y.
Imazato, J.
Kalantarians, N.
Kawai, H.
Kimura, S.
Kodama, S.
Kohl, M.
Lu, H.
Mineev, O.
Monaghan, P.
Shimizu, S.
Strauch, S.
Tabata, M.
Tanuma, R.
Toyoda, A.
Yamazaki, H.
Yershov, N.
Publication Year :
2021

Abstract

The structure dependent radiative $K^+ \rightarrow e^+ \nu \gamma$ ($K_{e2\gamma}^{\rm SD^+}$) decay was investigated with stopped positive kaons. The $e^+$ momentum spectra containing 574$\pm$30 $K_{e2\gamma}^{\rm SD^+}$ events with a $K^+ \rightarrow \mu^+ \nu$ ($K_{\mu2}$) background of 28$\pm$19 events were measured with and without a photon in coincidence and analyzed with Monte Carlo simulations for acceptance and detector response to extract the ratio of the branching ratio of the $K_{e2\gamma}^{\rm SD^+}$ decay and the $K^+ \rightarrow e^+ \nu$ decay including the internal bremsstrahlung process ($K_{e2(\gamma)}$). A value of $Br(K_{e2\gamma}^{\rm SD^+}) / Br(K_{e2(\gamma)}) = 1.12\pm0.07_{\rm stat} \pm 0.04_{\rm syst}$ was obtained. This indicates a partial branching ratio, $Br(K_{e2\gamma}^{\rm SD^+}, ~{p_e>200~{\rm MeV}/c}, ~{E_\gamma>10~{\rm MeV}})/Br(K_{\mu2}) =(1.85 \pm 0.11_{\rm{stat}} \pm 0.07_{\rm{syst}}) \times10^{-5}$, which is $25\%(\sim$2.5$\sigma)$ higher than the previous experimental result.<br />Comment: 20 pages, 7 figures

Details

Database :
OAIster
Publication Type :
Electronic Resource
Accession number :
edsoai.on1262720670
Document Type :
Electronic Resource
Full Text :
https://doi.org/10.1016.j.physletb.2022.136913