\[\dfrac{\sinh z}{\pi^{2}}\int_{0}^{2\pi}\dfrac{\cos t\operatorname{se}_{n}\left%
(t,h^{2}\right)\operatorname{se}_{m}\left(t,h^{2}\right)}{{\sinh}^{2}z+{\sin}^%
{2}t}\,\mathrm{d}t=(-1)^{p+1}\mathrm{i}h\widehat{\alpha}_{n,m}^{(s)}%
\operatorname{Ds}_{0}\left(n,m,z\right),\]