\[S^{m(2)}_{n}\left(z,\gamma\right)=\frac{(n-m)!}{(n+m)!}\frac{(-1)^{m+1}\mathit%
{Qs}^{m}_{n}\left(z,\gamma^{2}\right)}{\gamma K_{n}^{m}(\gamma)A_{n}^{m}(%
\gamma^{2})A_{n}^{-m}(\gamma^{2})},\]