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*Review by student 4
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*Review by Andrew Pawling
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Very good slecture. The material is very clear and concise. I really liked the practical examples and really help readers better understand upsampling. The plots are very nice and easy to interpret. Good job!
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**Author answer here
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*Review by student 5
 
**Author answer here
 
**Author answer here
  

Revision as of 17:24, 14 October 2014


Questions and Comments for Frequency Domain View of Upsampling

A slecture by exchange student from UNAM, Mexico, Michel Olvera.



Please post your reviews, comments, and questions below.



  • Review by Miguel Castellanos

Your introduction gives a great preview of the concepts that you cover in your slecture. I also like how you included some practical examples, which are a great way to relate the course material to real-world applications. A small discussion about aliasing would be nice to see since this is always a concern when dealing with DT signals. Excellent job!

    • Author answer here

  • Review by Yerkebulan Y.
    In Introduction, I think, you should provide graphs to show how you inserted zero-valued samples. Good explanation of  using LPF  graphically, which was not in the lecture notes. Some minor spelling errors. At the end you listed very interesting practical application of upsampling like in audio signals and images.

  • Review by Sahil Sanghani
    • This was a good slecture. I agree with some of the reviews above. I think you should make some graphs to demonstrate the interposed zeroes. Otherwise the other concepts were demonstrated and explained well with the graphs. I think that including an explanation of the various cases where aliasing can occur. I enjoyed the practical application portion of the slecture. It shows the usefulness of the content.

  • Review by Andrew Pawling

Very good slecture. The material is very clear and concise. I really liked the practical examples and really help readers better understand upsampling. The plots are very nice and easy to interpret. Good job!

    • Author answer here

  • Review by student 5
    • Author answer here

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Abstract algebra continues the conceptual developments of linear algebra, on an even grander scale.

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