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Square Raised Root Cosine filter block

\epsfig{file=SRRCF_c.eps,height=90pt}

Contents


Palette

Description

The impulse response of that filter is given by :

\begin{eqnarray}
h(t)=\frac{4\alpha }{\pi \sqrt{T_{\rm s}}}\, \times \, \frac{\...
... s}}}}{1-\left(4\frac{\alpha t}{T_{\rm s}}\right)^{2}},\nonumber
\end{eqnarray}


where $ \alpha$ is the roll-off factor and $ T_{\rm s}$ the symbol period.

The transfert function of that filter is :

\begin{eqnarray}
\frac{H\left(f\right)}{\sqrt{T_{\rm s}}}&=&\left\{
\begin{ar...
..._{\rm s}}<\left\vert f\right\vert.}\nonumber
\end{array}\right.
\end{eqnarray}


\begin{figure}\centering
\scalebox{0.75}{%
\input{SRRCF_imp_trsfrt.pstex_t}}
\end{figure}
Figure : Impulse response and transfert function of a Square Root Raised Cosine Filter for $ \alpha=0.35$ and $ \alpha=0.9$.

Dialog box

\begin{figure}\begin{center}
\epsfig{file=SRRCF_c_gui.eps,width=300pt}
\end{center}\end{figure}

Default properties

Interfacing function

Computational function

See also

Authors

A. Layec

Bibliography

"Premiers pas pour utiliser Scilab en communications numériques", C. Bazile, A. Duverdier, Contribution Scilab, Diponible : ComNumSc.zip