This is not for actual audio, per se, but for math purposes... anyway, here's what I'd like to do:
1. Pick any music track
2. Normalize the largest peak (0 dBFS) to an arbitrary SPL (e.g. 100 dB @ 1m) - could perhaps be done with a simple axis shift
3. Run a high-pass and/or low-pass filter, type of user's choice, on the entire sample
4. Pick out the new peaks*
5. Calculate the volume displacement of a driver reproducing that exact peak, in a system calibrated to earlier arbitrary SPL
Anybody know how to do this?
For example, let's say I take Beethoven's 9th, first movement, and run a Linkwitz-Riley 24 dB/octave high-pass at 2 kHz on it, and in effect this will show me what a tweeter in a speaker where the HP filter is at 2 kHz will be reproducing. So, now I want to find out the maximum volume displacement of the tweeter in this filtered song at any given instant. If I have this, I can find the excursion of the tweeter since the surface area of the diaphragm is usually well-known.
There may be other ways to determine the required excursion within a bandpassed spectrum - I believe this is one of them.
1. Pick any music track
2. Normalize the largest peak (0 dBFS) to an arbitrary SPL (e.g. 100 dB @ 1m) - could perhaps be done with a simple axis shift
3. Run a high-pass and/or low-pass filter, type of user's choice, on the entire sample
4. Pick out the new peaks*
5. Calculate the volume displacement of a driver reproducing that exact peak, in a system calibrated to earlier arbitrary SPL
Anybody know how to do this?
For example, let's say I take Beethoven's 9th, first movement, and run a Linkwitz-Riley 24 dB/octave high-pass at 2 kHz on it, and in effect this will show me what a tweeter in a speaker where the HP filter is at 2 kHz will be reproducing. So, now I want to find out the maximum volume displacement of the tweeter in this filtered song at any given instant. If I have this, I can find the excursion of the tweeter since the surface area of the diaphragm is usually well-known.
There may be other ways to determine the required excursion within a bandpassed spectrum - I believe this is one of them.
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