$$U_{1365}(x, y) = \frac{1 - \sqrt{- \frac{4 \cdot 3^{\frac{3}{4}} x \sqrt{\frac{\sin{\left(\frac{\operatorname{asin}{\left(3 \sqrt{3} \sqrt{y} \right)}}{3} \right)}}{\sqrt{y}}}}{3} + 1}}{2 x}$$

$$T_{1365}(n, m, k) = \begin{cases}\frac{4^{m} k {\binom{k + 2 n - 1}{n}} {\binom{\frac{k}{2} + 3 m + \frac{n}{2} - 1}{m}}}{k + 4 m + n}&\text{if k even} ,\ \\1&\text{if n=0 , m=0 , k=0} ,\ \\\frac{k {\binom{k + 2 n - 1}{n}} {\binom{\frac{k}{2} + 3 m + \frac{n}{2} - \frac{1}{2}}{m}} {\binom{k + 6 m + n - 1}{\frac{k}{2} + 3 m + \frac{n}{2} - \frac{1}{2}}}}{\left(k + 4 m + n\right) {\binom{k + 4 m + n - 1}{\frac{k}{2} + 2 m + \frac{n}{2} - \frac{1}{2}}}}&\text{if k odd} \end{cases} $$