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Extracting a sub-hertz modulating wave.

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Alasdair Fulton
Alasdair Fulton am 5 Jul. 2016
Bearbeitet: Star Strider am 5 Jul. 2016
Hi,
If I was going to extract a modulating wave from a random vibration signal, where the modulating wave had period in the 4+ second region (ocean waves), how would I do it?
In other words - the vibration measured at a bearing increases and decreases cyclically as ocean waves pass over a tidal stream turbine (due to the fluctuating inflow speed). Is it possible to use enveloping to extract such a low frequency modulation?
Thanks,
Alasdair

Antworten (2)

J. Webster
J. Webster am 5 Jul. 2016
Why not just use a low pass filter?
  2 Kommentare
Alasdair Fulton
Alasdair Fulton am 5 Jul. 2016
Would that work? The accelerator is not able to directly record the low frequency vibration (<0.25 Hz), so there won't actually be a wave form in the signal, just a modulated higher frequency signal.
J. Webster
J. Webster am 5 Jul. 2016
Maybe I'm confused. If the accelerometer(?) can't measure below that frequency, how is it showing up in your signal.
Also, can you be explicit in what you mean by "modulated". And are you trying to measure that, or get rid of that?

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Star Strider
Star Strider am 5 Jul. 2016
Bearbeitet: Star Strider am 5 Jul. 2016
It largely depends on what your sampling frequency is. It has to be sufficiently high to allow you to resolve your signal, and with higher sampling frequencies, the filters are easier to design. It would probably be easiest to use one of the dfilt or designfilt bandpass filters. Bandpass filters allow you to eliminate the d-c (baseline) offset and lower frequencies, if those are important considerations. Use the filtfilt function for the actual filtering, since it has a maximally-flat phase response, eliminating phase distortion in the filtered signal. Use the freqz function to be sure your filter does what you want it to.
EDIT (18:05 UCT) If you know the ‘carrier’ frequency with some certainty, you can use the demod function to recover the modulating wave. It still requires that you have a high-enough sampling frequency, but in this instance, I’m not certain what ‘high enough’ means.

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