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Evidence for an \\\\eta _c(1S) \\pi ^-\\ resonance in \\B^0 \\rightarrow \\eta _c(1S) K^+\\pi ^-\\ decays
Evidence for an \\\\eta _c(1S) \\pi ^-\\ resonance in \\B^0 \\rightarrow \\eta _c(1S) K^+\\pi ^-\\ decays
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Evidence for an \\\\eta _c(1S) \\pi ^-\\ resonance in \\B^0 \\rightarrow \\eta _c(1S) K^+\\pi ^-\\ decays
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Evidence for an \\\\eta _c(1S) \\pi ^-\\ resonance in \\B^0 \\rightarrow \\eta _c(1S) K^+\\pi ^-\\ decays
Evidence for an \\\\eta _c(1S) \\pi ^-\\ resonance in \\B^0 \\rightarrow \\eta _c(1S) K^+\\pi ^-\\ decays

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Evidence for an \\\\eta _c(1S) \\pi ^-\\ resonance in \\B^0 \\rightarrow \\eta _c(1S) K^+\\pi ^-\\ decays
Evidence for an \\\\eta _c(1S) \\pi ^-\\ resonance in \\B^0 \\rightarrow \\eta _c(1S) K^+\\pi ^-\\ decays
Journal Article

Evidence for an \\\\eta _c(1S) \\pi ^-\\ resonance in \\B^0 \\rightarrow \\eta _c(1S) K^+\\pi ^-\\ decays

Tra
2018
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Overview
A Dalitz plot analysis of \\[{{B} ^0} \\!\\rightarrow \\eta _c(1S) {{K} ^+} {{\\pi } ^-} \\] decays is performed using data samples of pp collisions collected with the \\[\\text{ LHCb } \\] detector at centre-of-mass energies of \\[{\\sqrt{s}} =7,~8\\] and \\[13{\\,\\mathrm {Te}\\mathrm {V}} \\], corresponding to a total integrated luminosity of \\[4.7 \\,\\text{ fb }^{-1} \\]. A satisfactory description of the data is obtained when including a contribution representing an exotic \\[\\eta _c(1S) \\pi ^-\\] resonant state. The significance of this exotic resonance is more than three standard deviations, while its mass and width are \\[4096 \\pm 20~^{+18}_{-22} \\,\\mathrm {Me}\\mathrm {V} \\] and \\[152 \\pm 58~^{+60}_{-35} \\,\\mathrm {Me}\\mathrm {V} \\], respectively. The spin-parity assignments \\[J^P=0^+\\] and \\[J^{P}=1^-\\] are both consistent with the data. In addition, the first measurement of the \\[{{B} ^0} \\!\\rightarrow \\eta _c(1S) {{K} ^+} {{\\pi } ^-} \\] branching fraction is performed and gives \\[\\begin{aligned} \\displaystyle \\mathcal {B}({{B} ^0} \\!\\rightarrow \\eta _c(1S) {{K} ^+} {{\\pi } ^-} ) = (5.73 \\pm 0.24 \\pm 0.13 \\pm 0.66) \\times 10^{-4}, \\end{aligned}\\]where the first uncertainty is statistical, the second systematic, and the third is due to limited knowledge of external branching fractions.
Publisher
Springer Nature B.V