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\sum_{l=0}^{d-1}
\frac{[-i]^{2l} e^{ -\frac{\gamma}{2} |\xi^3|}}{2^{l+1}}
\,
\frac{ \bar{u}(p)\,
\bar{v}(p)
}{
{\langle 0|}
{\mathbb{O}}^{l}_{\Gamma_s,\gamma}(0)
{|0\rangle}
}
onumber
\\
&\times
\big[
\theta(s-2t_1)e^{ -i\delta_{1\bar{1}}(\varepsilon_1 – \varepsilon_2)}
\mathcal{T}_{\Gamma_s\Lambda}(p_{1\bar{1}})
+
\theta(s-2t_2)e^{ -i\delta_{2\bar{2}}(\varepsilon_1 – \varepsilon_2)}
\mathcal{T}_{\Gamma_s\Lambda}(p_{2\bar{2}})
\big] \.

onumber\end{aligned}$$The integration over \xi^4 gives:$$\begin{aligned}
\label{eq:3.62}
&\int\limits_0^{+\infty} d\xi^4\, e^{ -\gamma\

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