\[{\operatorname{Ms}^{(2)}_{m}}\left(z,h\right)=\sqrt{\frac{2}{\pi}}\dfrac{1}{g_%
{\mathit{o},m}(h)\operatorname{se}_{m}'\left(0,h^{2}\right)}\*\left(-f_{%
\mathit{o},m}(h)\operatorname{Se}_{m}\left(z,h^{2}\right)-\dfrac{2}{\pi S_{m}(%
h^{2})}\operatorname{Ge}_{m}\left(z,h^{2}\right)\right).\]