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The B → D^(*)lvl decays in the pQCD approach with the Lattice QCD input
  • 时间:0
  • 分类:O572.33[理学—粒子物理与原子核物理;理学—物理] O571.3[理学—粒子物理与原子核物理;理学—物理]
  • 作者机构:[1]College of Physics and Electronic Engineering, Xinyang Normal University, Xinyang 464000, China, [2]Department of Physics and Institute of Theoretical Physics, Nanjing Normal University, Nanjing 210023, China
  • 相关基金:supported by the National Natural Science Foundation of China(11235005;11105115and 11505148);the key project of Henan’s Universities(15A140033)
中文摘要:

In this paper, we studied the semileptonic decays B→D(*)l-l by using the ‘‘pQCD+Lattice QCD’’ method. We made the extrapolation for the six relevant form factors by using the input values obtained from the p QCD factorization approach in the low q2 region of 0≤q2≤mt2 and the lattice QCD input at the endpoint q2=qmax2. We then calculated the ratios R(D) and R(D)* of the branching ratios B(B→D(*)l-l )and found numerically that(1) the ‘‘pQCD+ Lattice QCD’’ predictions for the branching ratios B(B→D(*)l-l)agree well with the measured values within one standard deviation; and(2) the‘‘pQCD+Lattice QCD’’ predictions for the ratios R(D*) are R(D)=0:3370.0370.038and R(D*)=0:2690.0200.021 ; they agree with the data within 2δ deviation, in other words, one can explain the ‘‘R(D)-puzzle’’ in the framework of the Standard Model.

英文摘要:

In this decays B → D^(*)l^-vl paper, we studied by using the the semileptonic "pQCD + Lattice QCD" method. We made the extrapolation for the six relevant form factors by using the input values obtained from the pQCD factorization approach in the low q2 region of 0 ≤ q^2≤≤mt^2 and the lattice QCD input at the endpoint q^2 = q^2max· We then calculated the ratios R(D) and R(D^*) of the branching ratios B(B→ D^(*)l^-vl) and found numeri- cally that (1) the "pQCD + Lattice QCD" predictions for the branching ratios B(B → D^(*)l^-vl) agree well with the measured values within one standard deviation; and (2) the "pQCD + Lattice QCD" predictions for the ratios R(D^(*)) are R(D) =0.037-0.037^+0.038 and R(D^*) = 20269-03020^+03021;they agree with the data within 2σ deviation, in other words, one can explain the "R(D(^*)-puzzle" in the framework of the Standard Model.

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