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\end{eqnarray}  where  \begin{eqnarray}  G^>_{\beta q^)(\omega+\epsilon) = \sum_\gamma [G_{\beta\gamma}^r(\omega+\epsilon) V_{\gamma q} g^{>}_{q}(\omega+\epsilon)+ G_{\beta\gamma}^>(\omega+\epsilon) V_{\gamma q} g^{a}_{q}(\omega+\epsilon) g^{a}_{q}(\omega+\epsilon)]  \end{eqnarray}  \begin{eqnarray}  G^{<,h}_{\gamma k^)(\omega) =\frac{-1}{h}  \sum_\beta\int dt_1  [G_{\gamma\beta}^r(\omega) V_{\beta k} g^{<,h}_{k}(\omega)+ G_{\gamma\beta}^<(\omega) V_{\beta k} g^{a,h}_{k}(\omega) g^{a,h}_{k}(\omega)]  \end{eqnarray}