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Study of charmonium production in ${b}$-hadron decays and first evidence for the decay ${{{B}} ^0_{{s}}} \\!\\rightarrow \\phi \\phi \\phi
Study of charmonium production in ${b}$-hadron decays and first evidence for the decay ${{{B}} ^0_{{s}}} \\!\\rightarrow \\phi \\phi \\phi
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Study of charmonium production in ${b}$-hadron decays and first evidence for the decay ${{{B}} ^0_{{s}}} \\!\\rightarrow \\phi \\phi \\phi
Study of charmonium production in ${b}$-hadron decays and first evidence for the decay ${{{B}} ^0_{{s}}} \\!\\rightarrow \\phi \\phi \\phi

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Study of charmonium production in ${b}$-hadron decays and first evidence for the decay ${{{B}} ^0_{{s}}} \\!\\rightarrow \\phi \\phi \\phi
Study of charmonium production in ${b}$-hadron decays and first evidence for the decay ${{{B}} ^0_{{s}}} \\!\\rightarrow \\phi \\phi \\phi
Journal Article

Study of charmonium production in ${b}$-hadron decays and first evidence for the decay ${{{B}} ^0_{{s}}} \\!\\rightarrow \\phi \\phi \\phi

Bur
2017
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Overview
Using decays to $\\phi $ -meson pairs, the inclusive production of charmonium states in ${b} $ -hadron decays is studied with pp collision data corresponding to an integrated luminosity of $3.0 {\\,\\mathrm{fb}}^{-1} $ , collected by the LHCb experiment at centre-of-mass energies of 7 and 8 TeV. Denoting by ${\\mathcal {B}} _C \\equiv {\\mathcal {B}} ( {{b}} \\!\\rightarrow C X ) \\times {\\mathcal {B}} ( C\\!\\rightarrow \\phi \\phi )$ the inclusive branching fraction of a ${{b}} $ hadron to a charmonium state C that decays into a pair of $\\phi $ mesons, ratios $R^{C_1C_2}\\equiv {\\mathcal {B}} _{C_1} / {\\mathcal {B}} _{C_2}$ are determined as $R^{{\\upchi _{{{c}} 0}}}_{{\\eta _{{c}}} (1S)} = 0.147 \\pm 0.023 \\pm 0.011$ , $R^{{\\upchi _{{{c}} 1}}}_{{\\eta _{{c}}} (1S)} = 0.073 \\pm 0.016 \\pm 0.006$ , $R^{{\\upchi _{{{c}} 2}}}_{{\\eta _{{c}}} (1S)} = 0.081 \\pm 0.013 \\pm 0.005$ , $R^{{\\upchi _{{{c}} 1}}}_{{\\upchi _{{{c}} 0}}} = 0.50 \\pm 0.11 \\pm 0.01$ , $R^{{\\upchi _{{{c}} 2}}}_{{\\upchi _{{{c}} 0}}} = 0.56 \\pm 0.10 \\pm 0.01$ and $R^{{\\eta _{{c}}} (2S)}_{{\\eta _{{c}}} (1S)} = 0.040 \\pm 0.011 \\pm 0.004$ . Here and below the first uncertainties are statistical and the second systematic. Upper limits at 90% confidence level for the inclusive production of X(3872), X(3915) and ${\\upchi _{{{c}} 2}} (2P)$ states are obtained as $R^{X(3872){\\upchi _{{{c}} 1}}} < 0.34$ , $R^{X(3915){\\upchi _{{{c}} 0}}} < 0.12$ and $R^{{\\upchi _{{{c}} 2}} (2P)}_{{\\upchi _{{{c}} 2}}} < 0.16$ . Differential cross-sections as a function of transverse momentum are measured for the ${\\eta _{{c}}} (1S)$ and $\\chi _c$ states. The branching fraction of the decay ${{{B}} ^0_{{s}}} \\!\\rightarrow \\phi \\phi \\phi $ is measured for the first time, ${\\mathcal {B}} ( {{{B}} ^0_{{s}}} \\!\\rightarrow \\phi \\phi \\phi ) = (2.15 \\pm 0.54 \\pm 0.28 \\pm 0.21_{{\\mathcal {B}}}) \\times 10^{-6}$ . Here the third uncertainty is due to the branching fraction of the decay ${{{B}} ^0_{{s}}} \\!\\rightarrow \\phi \\phi $ , which is used for normalization. No evidence for intermediate resonances is seen. A preferentially transverse $\\phi $ polarization is observed. The measurements allow the determination of the ratio of the branching fractions for the ${\\eta _{{c}}} (1S)$ decays to $\\phi \\phi $ and ${{p}} {\\overline{{{p}}} $ as ${\\mathcal {B}} ( {\\eta _{{c}}} (1S)\\!\\rightarrow \\phi \\phi )/{\\mathcal {B}} ( {\\eta _{{c}}} (1S)\\!\\rightarrow {{p}} {\\overline{{{p}}} ) = 1.79 \\pm 0.14\\pm 0.32$ .
Publisher
Springer Verlag (Germany)