Project 3:
Classical
Click to hear Classical Sample
1. The input signal with a 2048 Hann window and 50% overlap (updated after trying 1/16th) and converted to spectral representation via DFT. 
Click to see the Spectrogram
2. Compute the 25 critical band Bark spectrum.
Click to see the Spectrogram
3. Select two signal frames, one at the location of the maximum signal power, and the other at 1/4th the maximum power.  Plot a) power spectrum, b) Bark spectrum, c) spread Bark spectrum, d) offset Bark spectrum, e) final threshold.
Click to see Question 3. a) - d) for Max Power Click to see Question 3. a) - d) for 1/4th MAX Power
4. Compute and plot the absolute threshold of hearing.
Click to see Question 3. e) and Question 4 for Max Power
Click to see Question 3. e) and Question 4 for 1/4th Max Power
5. Determine the signal spectral components that remain audible after masking and falling below the threshold of hearing.

                   For the maximum signal power frame, 17.8537% of the signal remains.
                   For the 1/4th max signal power frame,12.3902% of the signal remains.
6. Reconstruct the time signal with the remaing audible power spectrum.
I had a difficult time doing this.  I tried to follow the tips given to the class to aid in this process, but it wasn't able to successfully reconstruct the signal.  Below is a link to the spectrogram I was able to produce (it is obvious the signal is not correct). Along with a sound file that compresses the audio sample with another codec that I didn't create.  I am including this to provide an example of what my compressed signal should sound like and would be expected to sound like if I was able to successfully reconstruct the signal.
Click to see the Spectrogram
Click to hear the compressed classical sample
The Matlab code used to create all of these graphs can be found below:
Click for next page
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