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Measurement of the $\bar{B}^0-B^0$ and $\bar{B}^0_s-B^0_s$ production asymmetries in $pp$ collisions at $\sqrt{s}=7$ TeV

The $\bar{B}^0-B^0$ and $\bar{B}^0_s-B^0_s$ production asymmetries, $A_\mathrm{P}(B^0)$ and $A_\mathrm{P}(B^0_s)$, are measured by means of a time-dependent analysis of $B^0 \to J/\psi K^{*0}$, $B^0 \to D^- \pi^+$ and $B^0_s \to D_s^- \pi^+$ decays, using a data sample corresponding to an integrated...

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Volyanskyy, Dmytro, Voong, David, Vorobyev, Alexey, Vorobyev, Vitaly, Voß, Christian, Voss, Helge, de Vries, Jacco, Waldi, Roland, Wallace, Charlotte, Wallace, Ronan, Walsh, John, Wandernoth, Sebastian, Wang, Jianchun, Ward, David, Watson, Nigel, Websdale, David, Whitehead, Mark, Wicht, Jean, Wiedner, Dirk, Wilkinson, Guy, Williams, Matthew, Williams, Mike, Wilson, Fergus, Wimberley, Jack, Wishahi, Julian, Wislicki, Wojciech, Witek, Mariusz, Wormser, Guy, Wotton, Stephen, Wright, Simon, Wu, Suzhi, Wyllie, Kenneth, Xie, Yuehong, Xing, Zhou, Xu, Zhirui, Yang, Zhenwei, Yuan, Xuhao, Yushchenko, Oleg, Zangoli, Maria, Zavertyaev, Mikhail, Zhang, Liming, Zhang, Wen Chao, Zhang, Yanxi, Zhelezov, Alexey, Zhokhov, Anatoly, Zhong, Liang, Zvyagin, Alexander
Lenguaje:eng
Publicado: 2014
Materias:
Acceso en línea:https://dx.doi.org/10.1016/j.physletb.2014.10.005
http://cds.cern.ch/record/1747386
Descripción
Sumario:The $\bar{B}^0-B^0$ and $\bar{B}^0_s-B^0_s$ production asymmetries, $A_\mathrm{P}(B^0)$ and $A_\mathrm{P}(B^0_s)$, are measured by means of a time-dependent analysis of $B^0 \to J/\psi K^{*0}$, $B^0 \to D^- \pi^+$ and $B^0_s \to D_s^- \pi^+$ decays, using a data sample corresponding to an integrated luminosity of 1.0 fb$^{-1}$, collected by LHCb in $pp$ collisions at a centre-of-mass energy of 7 TeV. The measurements are performed as a function of transverse momentum and pseudorapidity of the $B^0$ and $B^0_s$ mesons within the LHCb acceptance. The production asymmetries, integrated over $p_\mathrm{T}$ and $\eta$ in the range $4 < p_\mathrm{T} < 30$ GeV/c and $2.5<\eta<4.5$, are determined to be $A_\mathrm{P}(B^0) = (-0.35 \pm 0.76 \pm 0.28)\%$ and $A_\mathrm{P}(B^0_s) = (1.09 \pm 2.61 \pm 0.66)\%$, where the first uncertainties are statistical and the second systematic.