Sorry folks, my bad.

Author: HBadertscher

sections/Anhang.tex

@@ -77,7 +77,7 @@ \subsection{Properties of the 2-D DFT}
 		9) & Sine & $\sin(2\pi u_0x + 2\pi v_0y) )$ & $\Leftrightarrow$ &  \\
 			& & $\qquad j\frac{1}{2} \left[ \delta(u+Mu_0,v+Nv_0) - \delta(u-Mu_0,v_Nv_0) \right]$ & & \\
 		10) & Cosine & $\cos(2\pi u_0x + 2\pi v_0y) )$ & $\Leftrightarrow$ & \\
-					& & $\qquad j\frac{1}{2} \left[ \delta(u+Mu_0,v+Nv_0) + \delta(u-Mu_0,v_Nv_0) \right]$ & & \\
+					& & $\qquad \frac{1}{2} \left[ \delta(u+Mu_0,v+Nv_0) + \delta(u-Mu_0,v_Nv_0) \right]$ & & \\
 		\multicolumn{5}{|l|}{\textit{For continuous variables only:}} \\
 		11) & \textit{Differentiation} & $\left(\frac{\partial}{\partial t}\right)^m \left(\frac{\partial}{\partial z}\right)^n f(t,z) )$ & $\Leftrightarrow$ & $ (j 2 \pi \mu)^m (j 2 \pi \nu)^n F(\mu,\nu)$ \\
 		11) & \textit{Gaussian} & $A 2 \pi \sigma^2 e^{-2 \pi^2 \sigma^2 (t^2+z^2)} )$ & $\Leftrightarrow$ & $ Ae^{-(\mu^2\nu^2)/2\sigma^2}$ \\