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| + | I enjoyed the presentation of the Nyquist Theorem in this slecture. Your proof was solid and the coloration of the center copy removed the need to have more graphs. It was a fun exercise to include the Nyquist-violating sampling example in your presentation; nothing could have done a better job explaining the sufficient, but not necessary, aspect of using the Nyquist condition for reconstruction. I applaud the thoroughness and accuracy of this slecture. | ||
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Revision as of 22:25, 14 October 2014
Questions and Comments for
Nyquist TheoremPlease post your reviews, comments, and questions below.
- Review by Yerkebulan Y.
Very clear explanation of Nyquist Theorem in words, which is also supported with graphs. Also,I need to mention exception that you provided. I am not sure if signal can have such FT.
- Review by Fabian Faes
I enjoyed the mathematical steps that were taken to show how the Nyquist Theorem upholds when performing reconstruction, however I do believe that more graphs would have been beneficial in the understanding. The fact that there is a strong conclusion which states how reconstruction is sometimes possible even though the Nyquist condition is not met is an important message to be closed on. Overall it is a good slecture!
- Review by Michael Hayashi
I enjoyed the presentation of the Nyquist Theorem in this slecture. Your proof was solid and the coloration of the center copy removed the need to have more graphs. It was a fun exercise to include the Nyquist-violating sampling example in your presentation; nothing could have done a better job explaining the sufficient, but not necessary, aspect of using the Nyquist condition for reconstruction. I applaud the thoroughness and accuracy of this slecture.
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