Abstract

We present an analytic calculation of Branching Ratio (BR) and Charge-Parity (CP) violating asymmetries of the B s 0 ¯ meson decay into the two light vectors ϕ ϕ . In doing this we calculate the helicity amplitude of the present decay in the framework of QCD factorization approach. We find the BR of B s 0 ¯ → ϕ ϕ = ( 1.56 ± 0.23 ) × 10 − 5 . We also calculate the direct CP violation, CP violation in mixing and CP violation due to interference which are A C P dir = 0.00355 ± 0.00152 , A C P mix = − 0.00629 ± 0.03119 and A C P Δ Γ = 0.99997 ± 0.00019 , respectively. Our results are in agreement with the recent theoretical predictions and experimental measurements.

Highlights

  • The Standard Model (SM) of Particle Physics describes the fundamental building blocks of matter and their interactions

  • In order to get a clear idea of CP violation, one needs to know the exact Branching Ratio (BR) of the decay modes which motivates us to make an analytic calculation of the BR( Bs0 → φφ)

  • This paper focuses on the calculation of the BR and CP violation of the Bs0 → φφ decay in the framework of Quantum Chromodynamics Factorization (QCDF) approach

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Summary

Introduction

The Standard Model (SM) of Particle Physics describes the fundamental building blocks of matter and their interactions. In order to get a clear idea of CP violation, one needs to know the exact BR of the decay modes which motivates us to make an analytic calculation of the BR( Bs0 → φφ). This paper focuses on the calculation of the BR and CP violation of the Bs0 → φφ decay in the framework of QCDF approach. We report the calculation of the BR and CP violation of BR( Bs0 → φφ) within QCDF using Mathematica packages. Since BR( Bs0 → φφ) is a vector decay, we need to find the helicity amplitude to calculate the BR. We calculated the CP violation in the SM for Bs0 → φφ decay via pure penguin diagram within mix QCDF. We find that the reported results are consistent with other available predictions and experimental observation [5,8,9,10,18,20,21,23,24,25]

The Effective Hamiltonian
CP Violation
Numerical Results and Discussions
Conclusions
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