Homework Two: Difference between revisions
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I have also learned that <math>e^{\frac{j2 \pi (n-m)t}{T}}</math> is '''very''' important because it is the eigenvector to '''everything''' that is time-invariant. (I believe I said that correctly.) |
I have also learned that <math>e^{\frac{j2 \pi (n-m)t}{T}}</math> is '''very''' important because it is the eigenvector to '''everything''' that is time-invariant. (I believe I said that correctly.) |
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Actually it is the eigenvector for every linear time invariant system. |
Revision as of 13:22, 6 October 2009
Something I have learned in class so far...
The main thing that I have learned in Signals & Systems is that the Fourier Series can be describe in a vector space, .
I have also learned that is very important because it is the eigenvector to everything that is time-invariant. (I believe I said that correctly.)
Actually it is the eigenvector for every linear time invariant system.