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首页> 外文期刊>Theoretical and mathematical physics >The Z → cc? → γγ*, Z → bb? → γγ* triangle diagrams and the Z → γψ, Z → γγ decays
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The Z → cc? → γγ*, Z → bb? → γγ* triangle diagrams and the Z → γψ, Z → γγ decays

机译:Z→cc? →γγ*,Z→bb? →γγ*三角图,Z→γψ,Z→γγ衰减

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摘要

We expounded an approach for studying the Z → γψ and Z → γγ decay based on the sum rules for the Z → cc? → γγ~* and Z → bb? → γγ~* amplitudes and their derivatives. We calculate the branching ratios of the Z → γψ and Z → γγ decays under different suppositions about the saturation of the sum rules. We find the lower bounds of Σ _ψ BR(Z → γψ) = 1.95 · 10 ~(-7) and Σ _γ BR(Z → γγ) = 7.23 · 10 ~(-7) and discuss deviations from the lower bounds including the possibility of BR[Z → γJ/ψ(1S)] ~ BR[Z → γγ(1S)] ~ 10 ~(-6), which is probably measurable at the LHC. Moreover, we calculate the angle distributions in the Z → γψ and Z → γγ decays.
机译:我们阐述了一种基于Z→cc的求和规则研究Z→γψ和Z→γγ衰减的方法。 →γγ〜*和Z→bb? →γγ〜*振幅及其导数。在求和规则饱和度不同的情况下,我们计算了Z→γψ和Z→γγ衰变的分支比。我们找到Σ_ψBR(Z→γψ)= 1.95·10〜(-7)和Σ_γBR(Z→γγ)= 7.23·10〜(-7)的下界,并讨论与下界的偏差,包括BR [Z→γJ/ψ(1S)]〜BR [Z→γγ(1S)]〜10〜(-6)的可能性,在大型强子对撞机上可能可以测量。此外,我们计算了Z→γψ和Z→γγ衰减中的角度分布。

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