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Searches for $ B_{(s)}^0\ \to {J \left/ {{\psi p}} \right.}\overline{p} $ and B + → J/ψ p $ \overline{p} $ π

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Abstract The results of searches for $ B_{(s)}^0\to {J \left/ {\psi\ p } \right.}\overline{p} $ and B + → J/ψ p $ \overline{p} $ π+ decays are reported. The analysis is based on a data sample, corresponding to an integrated luminosity of 1.0 fb−1 of pp collisions, collected with the LHCb detector. An excess with 2.8 σ significance is seen for the decay $ B_s^0\to {J \left/ {\psi\ p } \right.}\overline{p} $ and an upper limit on the branching fraction is set at the 90 % confidence level: $ \mathcal{B}\left( {B_s^0\to {J \left/ {\psi\ p } \right.}\overline{p}} \right) $ < 4.8 × 10−6, which is the first such limit. No significant signals are seen for B 0 → J/ψ p $ \overline{p} $ and B + → J/ψ p $ \overline{p} $ π + decays, for which the corresponding limits are set: $ \mathcal{B}\left( {{B^0}\to {J \left/ {\psi\ p } \right.}\overline{p}} \right) $ < 5.2 × 10−7, which significantly improves the existing limit; and $ \mathcal{B}\left( {{B^{+}}\to {J \left/ {\psi\ p } \right.}\overline{p}{\pi^{+}}} \right) $ < 5.0 × 10−7, which is the first limit on this branching fraction.
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R. Aaij B. Adeva M. Adinolfi C. Adrover A. Affolder Z. Ajaltouni J. Albrecht F. Alessio M. Alexander S. Ali G. Alkhazov P. Alvarez Cartelle A. A. Alves S. Amato S. Amerio Y. Amhis L. Anderlini J. Anderson R. Andreassen J. E. Andrews R. B. Appleby O. Aquines Gutierrez F. Archilli A. Artamonov M. Artuso E. Aslanides G. Auriemma M. Baalouch S. Bachmann J. J. Back C. Baesso V. Balagura W. Baldini R. J. Barlow C. Barschel S. Barsuk W. Barter Th. Bauer A. Bay J. Beddow F. Bedeschi I. Bediaga S. Belogurov K. Belous I. Belyaev E. Ben-Haim G. Bencivenni S. Benson J. Benton A. Berezhnoy R. Bernet M.-O. Bettler M. van Beuzekom A. Bien S. Bifani T. Bird A. Bizzeti P. M. Bjørnstad T. Blake F. Blanc J. Blouw S. Blusk V. Bocci A. Bondar N. Bondar W. Bonivento S. Borghi A. Borgia T. J. V. Bowcock E. Bowen C. Bozzi T. Brambach J. van den Brand J. Bressieux D. Brett M. Britsch T. Britton N. H. Brook H. Brown I. Burducea A. Bursche G. Busetto J. Buytaert S. Cadeddu O. Callot M. Calvi M. Calvo Gomez A. 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Vagnoni G. Valenti A. Vallier M. Van Dijk R. Vazquez Gomez P. Vazquez Regueiro C. Vázquez Sierra S. Vecchi J. J. Velthuis M. Veltri G. Veneziano M. Vesterinen B. Viaud D. Vieira X. Vilasis-Cardona A. Vollhardt D. Volyanskyy D. Voong A. Vorobyev V. Vorobyev C. Voß H. Voss R. Waldi C. Wallace R. Wallace S. Wandernoth J. Wang D. R. Ward N. K. Watson A. D. Webber D. Websdale M. Whitehead J. Wicht J. Wiechczynski D. Wiedner L. Wiggers G. Wilkinson M. P. Williams M. Williams F. F. Wilson J. Wimberley J. Wishahi M. Witek S. A. Wotton S. Wright S. Wu K. Wyllie Y. Xie Z. Xing Z. Yang R. Young X. Yuan O. Yushchenko M. Zangoli M. Zavertyaev F. Zhang L. Zhang W. C. Zhang Y. Zhang A. Zhelezov A. Zhokhov L. Zhong A. Zvyagin
Title: Searches for $ B_{(s)}^0\ \to {J \left/ {{\psi p}} \right.}\overline{p} $ and B + → J/ψ p $ \overline{p} $ π
Description:
Abstract The results of searches for $ B_{(s)}^0\to {J \left/ {\psi\ p } \right.
}\overline{p} $ and B + → J/ψ p $ \overline{p} $ π+ decays are reported.
The analysis is based on a data sample, corresponding to an integrated luminosity of 1.
0 fb−1 of pp collisions, collected with the LHCb detector.
An excess with 2.
8 σ significance is seen for the decay $ B_s^0\to {J \left/ {\psi\ p } \right.
}\overline{p} $ and an upper limit on the branching fraction is set at the 90 % confidence level: $ \mathcal{B}\left( {B_s^0\to {J \left/ {\psi\ p } \right.
}\overline{p}} \right) $ < 4.
8 × 10−6, which is the first such limit.
No significant signals are seen for B 0 → J/ψ p $ \overline{p} $ and B + → J/ψ p $ \overline{p} $ π + decays, for which the corresponding limits are set: $ \mathcal{B}\left( {{B^0}\to {J \left/ {\psi\ p } \right.
}\overline{p}} \right) $ < 5.
2 × 10−7, which significantly improves the existing limit; and $ \mathcal{B}\left( {{B^{+}}\to {J \left/ {\psi\ p } \right.
}\overline{p}{\pi^{+}}} \right) $ < 5.
0 × 10−7, which is the first limit on this branching fraction.

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