(New page: = Lecture 36 Blog, ECE438 Fall 2011, Prof. Boutin = Wednesday November 14, 2011 (Week 13) - See Course Outline. ---- Today we...)
 
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= Lecture 36 Blog, [[ECE438]] Fall 2011, [[User:Mboutin|Prof. Boutin]] =
 
= Lecture 36 Blog, [[ECE438]] Fall 2011, [[User:Mboutin|Prof. Boutin]] =
Wednesday November 14, 2011 (Week 13) - See [[Lecture Schedule ECE438Fall11 Boutin|Course Outline]].  
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Wednesday November 16, 2011 (Week 13) - See [[Lecture Schedule ECE438Fall11 Boutin|Course Outline]].  
 
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Today we analyzed the frequency response of the average filter discussed in the [[Lecture35ECE438F11|previous lecture]]. More specifically we computed its discrete-space Fourier transform and looked at [[ECE_438_Fall_2009_mboutin_plotCSFTofbasicfilters|its plot]]. Using the separability of the filter greatly facilitated the computation of its Fourier transform. We discussed different ways to determine whether a filter is separable and how to separate it. We then considered another filter (edge detector). Although that filter is not separable, we were able to write it as a sum of two separable filters.  
 
Today we analyzed the frequency response of the average filter discussed in the [[Lecture35ECE438F11|previous lecture]]. More specifically we computed its discrete-space Fourier transform and looked at [[ECE_438_Fall_2009_mboutin_plotCSFTofbasicfilters|its plot]]. Using the separability of the filter greatly facilitated the computation of its Fourier transform. We discussed different ways to determine whether a filter is separable and how to separate it. We then considered another filter (edge detector). Although that filter is not separable, we were able to write it as a sum of two separable filters.  

Revision as of 11:15, 18 November 2011

Lecture 36 Blog, ECE438 Fall 2011, Prof. Boutin

Wednesday November 16, 2011 (Week 13) - See Course Outline.


Today we analyzed the frequency response of the average filter discussed in the previous lecture. More specifically we computed its discrete-space Fourier transform and looked at its plot. Using the separability of the filter greatly facilitated the computation of its Fourier transform. We discussed different ways to determine whether a filter is separable and how to separate it. We then considered another filter (edge detector). Although that filter is not separable, we were able to write it as a sum of two separable filters.

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