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=CSFT of some basic filters=
 
=CSFT of some basic filters=
  
 +
Plot of the frequency response of the average filter:
 +
 
 +
<math>
 +
h(k,l)=\frac{1}{16}\left[ \begin{array}{ccc}1& 2 & 1\\
 +
2 &4 &2 \\
 +
1 & 2 & 1
 +
\end{array}
 +
\right]
 +
</math>
  
 +
[[Image:averagefilterfrequencyresponse.png]]
  
 +
Plot of the frequency response of the filter:
 +
 
 +
<math>
 +
h(k,l)=\frac{1}{9}\left[\begin{array}{ccc}-1& -1 & -1\\
 +
-1 &8 &-1 \\
 +
-1 & -1 & -1
 +
\end{array}
 +
\right]
 +
</math>
 +
with <math>\lambda = 0.5</math>.
  
 +
[[Image:edgedetectfilterfrequencyresponse.png]]
  
 +
Plot of the frequency response of the filter:
 +
 
 +
<math>
 +
h(k,l)=\frac{1}{9}\left[\begin{array}{ccc}-\lambda & -\lambda & -\lambda\\
 +
-\lambda &9+8 \lambda  & -\lambda \\
 +
-\lambda & -\lambda & -\lambda
 +
\end{array}
 +
\right]
 +
</math>
  
 +
[[Image:unsharpmaskfrequencyresponse.png]]
 +
 +
== Links ==
 +
*[http://en.wikipedia.org/wiki/Unsharp_masking Example of unsharp masking applied to eye image]
 +
*[http://www.focusmagic.com/exampleunsharpmask.htm Illustrations of grainy effects caused by unsharp mark]
  
 
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Revision as of 06:44, 18 November 2009


CSFT of some basic filters

Plot of the frequency response of the average filter:

$ h(k,l)=\frac{1}{16}\left[ \begin{array}{ccc}1& 2 & 1\\ 2 &4 &2 \\ 1 & 2 & 1 \end{array} \right] $

Averagefilterfrequencyresponse.png

Plot of the frequency response of the filter:

$ h(k,l)=\frac{1}{9}\left[\begin{array}{ccc}-1& -1 & -1\\ -1 &8 &-1 \\ -1 & -1 & -1 \end{array} \right] $ with $ \lambda = 0.5 $.

Edgedetectfilterfrequencyresponse.png

Plot of the frequency response of the filter:

$ h(k,l)=\frac{1}{9}\left[\begin{array}{ccc}-\lambda & -\lambda & -\lambda\\ -\lambda &9+8 \lambda & -\lambda \\ -\lambda & -\lambda & -\lambda \end{array} \right] $

Unsharpmaskfrequencyresponse.png

Links


Back to ECE438 (BoutinFall2009)

Alumni Liaison

Correspondence Chess Grandmaster and Purdue Alumni

Prof. Dan Fleetwood