\[ Φ_L = arcsin( \frac{sin(Φ_i) ⋅ nair}{n_L} ) \]
\[ Φ_S = arcsin( \frac{sin(Φ_L) ⋅ n_L}{n_S} ) \]
\[ rs,al = \frac{nair ⋅ cos(φ_i) - n_L ⋅ cos(φ_L)}{nair ⋅ cos(φ_i) + n_L ⋅ cos(φ_L)} \]
\[ rp,al = \frac{n_L ⋅ cos(φ_i) - nair ⋅ cos(φ_L)}{n_L ⋅ cos(φ_i) + nair ⋅ cos(φ_L)} \]
\[ rs,ls = \frac{nL ⋅ cos(φ_L) - n_S ⋅ cos(φ_S)}{n_L ⋅ cos(φ_L) + n_S ⋅ cos(φ_S)} \]
\[ rp,ls = \frac{n_S ⋅ cos(φ_L) - n_L ⋅ cos(φ_S)}{n_S ⋅ cos(φ_L) + n_L ⋅ cos(φ_S)} \]
\[ β = \frac{2π ⋅ d}{λ} ⋅ N_L ⋅ cos(φ_L) \]
\[ ρ = \frac{r_p}{r_s} = \frac{rp,al + rp,ls ⋅ e-2iβ}{1 + rp,al ⋅ rp,ls ⋅ e-2iβ} ⋅ \frac{1 + rs,al ⋅ rs,ls ⋅ e-2iβ}{rs,al + rs,ls ⋅ e-2iβ} \] (Kehrwert zweiter Bruch = r_s)
\[ ρ = tan(Ψ) ⋅ eiΔ \]