sinh⁡zπ2⁢∫02⁢πcos⁡t⁢sen⁡(t,h2)⁢sem⁡(t,h2)sinh2⁡z+sin2⁡t⁢ⅆ⁡t=(-1)p+1⁢ⅈ⁢h⁢α^n,m(s)⁢Ds0⁡(n,m,z),