摘要
By employing the perturbative QCD(PQCD) factorization approach, we study the quasi-two-body B(s)^0→ηc(2S)π^+π^- decays, where the pion pair comes from the S-wave resonance f0(X). The Breit-Wigner formula for the f0(500) and f0(1500) resonances and the Flatt′e model for the f0(980) resonance are adopted to parameterize the time-like scalar form factors in the two-pion distribution amplitudes. As a comparison, Bugg's model is also used for the wide f0(500) in this work. For decay rates, we found the following PQCD predictions:(a)-B(Bs^0 →ηc(2S)f0(X)[π^+π^-]s)= 2.67-1.08^+1.78 ×10^-5 when the contributions from f0(980) and f0(1500) are all taken into account;(b)B(B0→η-c(2S)f0(500)[π^+π^-]s) = 1.40(-0.56)(+0.92) ×10^-6 in the Breit-Wigner model and 1.53(-0.61)^(+0.97) ×10^-6 in Bugg's model.
By employing the perturbative QCD(PQCD) factorization approach, we study the quasi-two-body B(s)^0→ηc(2S)π^+π^- decays, where the pion pair comes from the S-wave resonance f0(X). The Breit-Wigner formula for the f0(500) and f0(1500) resonances and the Flatt′e model for the f0(980) resonance are adopted to parameterize the time-like scalar form factors in the two-pion distribution amplitudes. As a comparison, Bugg's model is also used for the wide f0(500) in this work. For decay rates, we found the following PQCD predictions:(a)-B(Bs^0 →ηc(2S)f0(X)[π^+π^-]s)= 2.67-1.08^+1.78 ×10^-5 when the contributions from f0(980) and f0(1500) are all taken into account;(b)B(B0→η-c(2S)f0(500)[π^+π^-]s) = 1.40(-0.56)(+0.92) ×10^-6 in the Breit-Wigner model and 1.53(-0.61)^(+0.97) ×10^-6 in Bugg's model.
作者
Ai-Jun Ma
Ya Li
Wen-Fei Wang
Zhen-Jun Xiao
马爱军;李亚;王文飞;肖振军(Department of Physics and Institute of Theoretical Physics, Nanjing Normal University, Nanjing 210023, China Institute of Theoretical Physics, Shanxi University, Taiyuan, Shanxi 030006, China Jiangsu Key Laboratory for Numerical Simulation of Large Scale Complex Systems, Nanjing Normal University, Nanjing 210023, China)
基金
Supported by National Natural Science Foundation of China(11235005,11547038)