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@@ -569,6 +569,7 @@ The \ac{LO} generates both a cos-signal and a \SI{90}{\degree}-phase-shifted sin
\begin{itemize}
\item Signals at lower sampling rates require less computation time and memory (software), or lower hardware complexity (less logic gates). The power consumption is reduced.
\item The \ac{ADC} can be operated at maximum sampling rate. The signal is oversampled. Down-sampling provides processing gain and enhances the receiver performance.
+ %TODO \item Implementing the timing recovery
\end{itemize}
\subsection{Down-sampling}
@@ -605,6 +606,8 @@ Down-sampling is in fact the sampling of an already sampled time-discrete signal
\end{itemize}
\end{itemize}
+%TODO Sampling phase (timing) must be considered.
+
\begin{figure}[H]
\centering
@@ -1225,6 +1228,8 @@ The bandwidth of the interpolation filter shall be less or equal to the input si
%
%\todo{CIC filter}
+%TODO Rational (fractional) resampling
+
\section{Fast Fourier Transform}
In Chapter 4, we have learnt about the \ac{DFT} and how it can be used in digital systems by periodic continuation and windowing.