difference between 3rd-Octave spectrum of sine sweep vs. its Impulse Response
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Hi there,
I've been using MATLAB's octave band functions (latest attempt has used poctave()) in order to look at the 3rd-Octave spectrum of some sound pressure data (in Pascals). I'll summarise the process here, and then pose my question after:
- The source signal was an exponential sine sweep that was recorded in various receiver locations.
- I then calculate the Impulse Response (IR) with the inverse sweep and each recording (as per standard methods).
- Then I use MATLAB's poctave() function to calculate the 3rd-Octave spectrum of the IR
- I then decided to use the poctave() function to analyse a chopped recording of the sweep to compare it's 3rd-Octave spectrum with the calculated IR of the same sweep recording. Expecting the spectrum to very closely match.
Following step 4 however, the results were not what I expected. I'm hoping someone can explain to me what is going on!!
Below is a plot displaying the 3rd-Octave spectrum of the recorded sweep and the 3rd-Octave spectrum of the IR derived from the same recorded sweep:
![sweep vs IR.png](https://www.mathworks.com/matlabcentral/answers/uploaded_files/196226/sweep%20vs%20IR.png)
Whilst the data has a similar trend. The level in the IR appears greater than that of the sweep recording. I calculated the difference between the two and the result is an almost linear increase the higher in frequency:
![Difference.png](https://www.mathworks.com/matlabcentral/answers/uploaded_files/196228/Difference.png)
This 2nd graph shows the difference in level between the spectrum of the IR compared to the spectrum of the recording (i.e. IR minus recording)
My Question:
Why is this happening?
(I use exactly the same parameters when using poctave() on both sets of data)
I have a feeling perhaps it has something to do with amount of data?!
Any help greatly received! Thank you!
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