$[\begin{matrix} T_{i} \\ B_{i} \\ T_{j} \\ B_{j} \end{matrix}] = [\begin{matrix} - \frac{E Γ}{D_{o}} K^{3} \sinh α \\ - \frac{E Γ}{D_{o}} K^{2} (\cosh α - 1) \\ \frac{E Γ}{D_{o}} K^{3} \sinh α \\ - \frac{E Γ}{D_{o}} K^{2} (\cosh α - 1) \end{matrix} \begin{matrix} - \frac{E Γ}{D_{o}} K^{2} (\cosh α - 1) \\ - \frac{E Γ}{D_{o}} K n \\ \frac{E Γ}{D_{o}} K (\cosh α - 1) \\ - \frac{E Γ}{D_{o}} K (\sinh α - α) \end{matrix} \begin{matrix} \frac{E Γ}{D_{o}} K^{3} \sinh α \\ \frac{E Γ}{D_{o}} K^{2} (\cosh α - 1) \\ - \frac{E Γ}{D_{o}} K^{3} \sinh α \\ \frac{E Γ}{D_{o}} K^{2} (\cosh α - 1) \end{matrix} \begin{matrix} - \frac{E Γ}{D_{o}} K^{2} (\cosh α - 1) \\ - \frac{E Γ}{D_{o}} K (\sinh α - α) \\ \frac{E Γ}{D_{o}} K^{2} (\cosh α - 1) \\ - \frac{E Γ}{D_{o}} K n \end{matrix}] [\begin{matrix} φ_{i} \\ {φ^{'}}_{i} \\ φ_{j} \\ {φ^{'}}_{j} \end{matrix}]$