Observation of B $$^0$$ 0 $$\rightarrow $$ → $$\uppsi $$ ψ (2S)K $$^0_\mathrm {S}\uppi ^+\uppi ^-$$ S 0 π + π - and B $$^0_\mathrm {s}$$ s 0 $$\rightarrow $$ → $$\uppsi $$ ψ (2S)K $$^0_\mathrm {S}$$ S 0 decays

Abstract Using a data sample of $$\sqrt{s}=13\,\text {TeV}$$ s =...

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Main Authors: Tumasyan, A., Adam, W., Andrejkovic, J. W., Bergauer, T., Chatterjee, S., Damanakis, K., Dragicevic, M., Valle, A. E. D., Frühwirth, R., Jeitler, M., Krammer, N., Lechner, L., Liko, D., Mikulec, I., Paulitsch, P., Pitters, F. M., Schieck, J., Schöfbeck, R., Schwarz, D., Templ, S.
Other Authors: Massachusetts Institute of Technology. Department of Physics
Format: Article
Language:English
Published: Springer Berlin Heidelberg 2022
Online Access:https://hdl.handle.net/1721.1/142879
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author Tumasyan, A.
Adam, W.
Andrejkovic, J. W.
Bergauer, T.
Chatterjee, S.
Damanakis, K.
Dragicevic, M.
Valle, A. E. D.
Frühwirth, R.
Jeitler, M.
Krammer, N.
Lechner, L.
Liko, D.
Mikulec, I.
Paulitsch, P.
Pitters, F. M.
Schieck, J.
Schöfbeck, R.
Schwarz, D.
Templ, S.
author2 Massachusetts Institute of Technology. Department of Physics
author_facet Massachusetts Institute of Technology. Department of Physics
Tumasyan, A.
Adam, W.
Andrejkovic, J. W.
Bergauer, T.
Chatterjee, S.
Damanakis, K.
Dragicevic, M.
Valle, A. E. D.
Frühwirth, R.
Jeitler, M.
Krammer, N.
Lechner, L.
Liko, D.
Mikulec, I.
Paulitsch, P.
Pitters, F. M.
Schieck, J.
Schöfbeck, R.
Schwarz, D.
Templ, S.
author_sort Tumasyan, A.
collection MIT
description Abstract Using a data sample of $$\sqrt{s}=13\,\text {TeV}$$ s = 13 TeV proton-proton collisions collected by the CMS experiment at the LHC in 2017 and 2018 with an integrated luminosity of $$103\text {~fb}^{-1}$$ 103 fb - 1 , the $$\text {B}^{0}_{\mathrm{s}} \rightarrow \uppsi (\text {2S})\text {K}_\mathrm{S}^{0}$$ B s 0 → ψ ( 2S ) K S 0 and $$\text {B}^{0} \rightarrow \uppsi (\text {2S})\text {K}_\mathrm{S}^{0} \uppi ^+\uppi ^-$$ B 0 → ψ ( 2S ) K S 0 π + π - decays are observed with significances exceeding 5 standard deviations. The resulting branching fraction ratios, measured for the first time, correspond to $${\mathcal {B}}(\text {B}^{0}_{\mathrm{s}} \rightarrow \uppsi (\text {2S})K_\mathrm{S}^{0})/{\mathcal {B}}(\text {B}^{0}\rightarrow \uppsi (\text {2S})K_\mathrm{S}^{0}) = (3.33 \pm 0.69 (\text {stat})\, \pm 0.11\,(\text {syst}) \pm 0.34\,(f_{\mathrm{s}}/f_{\mathrm{d}})) \times 10^{-2}$$ B ( B s 0 → ψ ( 2S ) K S 0 ) / B ( B 0 → ψ ( 2S ) K S 0 ) = ( 3.33 ± 0.69 ( stat ) ± 0.11 ( syst ) ± 0.34 ( f s / f d ) ) × 10 - 2 and $${\mathcal {B}}(\text {B}^{0} \rightarrow \uppsi (\text {2S})\text {K}_\mathrm{S}^{0} \uppi ^{+} \uppi ^{-})/ {\mathcal {B}}(\text {B}^{0} \rightarrow \uppsi (\text {2S})\text {K}^{0}_{\mathrm{S}}) = 0.480 \pm 0.013\,(\text {stat}) \pm 0.032\,(\text {syst})$$ B ( B 0 → ψ ( 2S ) K S 0 π + π - ) / B ( B 0 → ψ ( 2S ) K S 0 ) = 0.480 ± 0.013 ( stat ) ± 0.032 ( syst ) , where the last uncertainty in the first ratio is related to the uncertainty in the ratio of production cross sections of $$\hbox {B}^{0}_{\mathrm{s}}$$ B s 0 and $$\hbox {B}^{0}$$ B 0 mesons, $$f_{\mathrm{s}}/f_{\mathrm{d}}$$ f s / f d .
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spelling mit-1721.1/1428792023-12-08T18:06:21Z Observation of B $$^0$$ 0 $$\rightarrow $$ → $$\uppsi $$ ψ (2S)K $$^0_\mathrm {S}\uppi ^+\uppi ^-$$ S 0 π + π - and B $$^0_\mathrm {s}$$ s 0 $$\rightarrow $$ → $$\uppsi $$ ψ (2S)K $$^0_\mathrm {S}$$ S 0 decays Tumasyan, A. Adam, W. Andrejkovic, J. W. Bergauer, T. Chatterjee, S. Damanakis, K. Dragicevic, M. Valle, A. E. D. Frühwirth, R. Jeitler, M. Krammer, N. Lechner, L. Liko, D. Mikulec, I. Paulitsch, P. Pitters, F. M. Schieck, J. Schöfbeck, R. Schwarz, D. Templ, S. Massachusetts Institute of Technology. Department of Physics Abstract Using a data sample of $$\sqrt{s}=13\,\text {TeV}$$ s = 13 TeV proton-proton collisions collected by the CMS experiment at the LHC in 2017 and 2018 with an integrated luminosity of $$103\text {~fb}^{-1}$$ 103 fb - 1 , the $$\text {B}^{0}_{\mathrm{s}} \rightarrow \uppsi (\text {2S})\text {K}_\mathrm{S}^{0}$$ B s 0 → ψ ( 2S ) K S 0 and $$\text {B}^{0} \rightarrow \uppsi (\text {2S})\text {K}_\mathrm{S}^{0} \uppi ^+\uppi ^-$$ B 0 → ψ ( 2S ) K S 0 π + π - decays are observed with significances exceeding 5 standard deviations. The resulting branching fraction ratios, measured for the first time, correspond to $${\mathcal {B}}(\text {B}^{0}_{\mathrm{s}} \rightarrow \uppsi (\text {2S})K_\mathrm{S}^{0})/{\mathcal {B}}(\text {B}^{0}\rightarrow \uppsi (\text {2S})K_\mathrm{S}^{0}) = (3.33 \pm 0.69 (\text {stat})\, \pm 0.11\,(\text {syst}) \pm 0.34\,(f_{\mathrm{s}}/f_{\mathrm{d}})) \times 10^{-2}$$ B ( B s 0 → ψ ( 2S ) K S 0 ) / B ( B 0 → ψ ( 2S ) K S 0 ) = ( 3.33 ± 0.69 ( stat ) ± 0.11 ( syst ) ± 0.34 ( f s / f d ) ) × 10 - 2 and $${\mathcal {B}}(\text {B}^{0} \rightarrow \uppsi (\text {2S})\text {K}_\mathrm{S}^{0} \uppi ^{+} \uppi ^{-})/ {\mathcal {B}}(\text {B}^{0} \rightarrow \uppsi (\text {2S})\text {K}^{0}_{\mathrm{S}}) = 0.480 \pm 0.013\,(\text {stat}) \pm 0.032\,(\text {syst})$$ B ( B 0 → ψ ( 2S ) K S 0 π + π - ) / B ( B 0 → ψ ( 2S ) K S 0 ) = 0.480 ± 0.013 ( stat ) ± 0.032 ( syst ) , where the last uncertainty in the first ratio is related to the uncertainty in the ratio of production cross sections of $$\hbox {B}^{0}_{\mathrm{s}}$$ B s 0 and $$\hbox {B}^{0}$$ B 0 mesons, $$f_{\mathrm{s}}/f_{\mathrm{d}}$$ f s / f d . 2022-06-06T13:37:32Z 2022-06-06T13:37:32Z 2022-05-31 2022-06-05T03:10:55Z Article http://purl.org/eprint/type/JournalArticle https://hdl.handle.net/1721.1/142879 The European Physical Journal C. 2022 May 31;82(5):499 PUBLISHER_CC en https://doi.org/10.1140/epjc/s10052-022-10315-y Creative Commons Attribution https://creativecommons.org/licenses/by/4.0 The Author(s) application/pdf Springer Berlin Heidelberg Springer Berlin Heidelberg
spellingShingle Tumasyan, A.
Adam, W.
Andrejkovic, J. W.
Bergauer, T.
Chatterjee, S.
Damanakis, K.
Dragicevic, M.
Valle, A. E. D.
Frühwirth, R.
Jeitler, M.
Krammer, N.
Lechner, L.
Liko, D.
Mikulec, I.
Paulitsch, P.
Pitters, F. M.
Schieck, J.
Schöfbeck, R.
Schwarz, D.
Templ, S.
Observation of B $$^0$$ 0 $$\rightarrow $$ → $$\uppsi $$ ψ (2S)K $$^0_\mathrm {S}\uppi ^+\uppi ^-$$ S 0 π + π - and B $$^0_\mathrm {s}$$ s 0 $$\rightarrow $$ → $$\uppsi $$ ψ (2S)K $$^0_\mathrm {S}$$ S 0 decays
title Observation of B $$^0$$ 0 $$\rightarrow $$ → $$\uppsi $$ ψ (2S)K $$^0_\mathrm {S}\uppi ^+\uppi ^-$$ S 0 π + π - and B $$^0_\mathrm {s}$$ s 0 $$\rightarrow $$ → $$\uppsi $$ ψ (2S)K $$^0_\mathrm {S}$$ S 0 decays
title_full Observation of B $$^0$$ 0 $$\rightarrow $$ → $$\uppsi $$ ψ (2S)K $$^0_\mathrm {S}\uppi ^+\uppi ^-$$ S 0 π + π - and B $$^0_\mathrm {s}$$ s 0 $$\rightarrow $$ → $$\uppsi $$ ψ (2S)K $$^0_\mathrm {S}$$ S 0 decays
title_fullStr Observation of B $$^0$$ 0 $$\rightarrow $$ → $$\uppsi $$ ψ (2S)K $$^0_\mathrm {S}\uppi ^+\uppi ^-$$ S 0 π + π - and B $$^0_\mathrm {s}$$ s 0 $$\rightarrow $$ → $$\uppsi $$ ψ (2S)K $$^0_\mathrm {S}$$ S 0 decays
title_full_unstemmed Observation of B $$^0$$ 0 $$\rightarrow $$ → $$\uppsi $$ ψ (2S)K $$^0_\mathrm {S}\uppi ^+\uppi ^-$$ S 0 π + π - and B $$^0_\mathrm {s}$$ s 0 $$\rightarrow $$ → $$\uppsi $$ ψ (2S)K $$^0_\mathrm {S}$$ S 0 decays
title_short Observation of B $$^0$$ 0 $$\rightarrow $$ → $$\uppsi $$ ψ (2S)K $$^0_\mathrm {S}\uppi ^+\uppi ^-$$ S 0 π + π - and B $$^0_\mathrm {s}$$ s 0 $$\rightarrow $$ → $$\uppsi $$ ψ (2S)K $$^0_\mathrm {S}$$ S 0 decays
title_sort observation of b 0 0 rightarrow uppsi ψ 2s k 0 mathrm s uppi uppi s 0 π π and b 0 mathrm s s 0 rightarrow uppsi ψ 2s k 0 mathrm s s 0 decays
url https://hdl.handle.net/1721.1/142879
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