Hi Lou,
that's a pretty good application of the spectrum, I agree. One could
certainly modify the freq_sink to do that, however, as it is now, the
PSD calculation (based on the fft result) is done in a single VOLK
kernel, 32fc_s32f_x2_power_spectral_density_32, which probably has some
performance advantages, so changing that would mean to either abandon
that benefit or introduce a new "processing path" inside the frequency sink.
I'm a bit confused, though: The DFT is a linear operation. So averaging
k FFT vectors (linear operation) before or after the DFT wouldn't make a
difference, because
$\sum_{n=1}^k \mathrm{DFT}(x_n) = \mathrm{DFT}(\sum_{n=1}^k x_n)$, with
$x_n$ being our DFT length-sized input sample vectors.
You should be able to do $\sum_{n=1}^k x_n$ with a stream to vector->add
block combination in front of the normal frequency sink.
Cheers,
Marcus
On 05.11.2015 20:26, madengr wrote:
> Could this be modified to, optionally, do the (complex) average after the
> FFT. That would give a coherent average assuming no samples are dropped
> prior to FFT. Nice for digging signals out of the noise compared to a
> normal spectrum analyzer type average.
>
> Lou
>
>
>
> Marcus Müller-3 wrote
>> Because I find that highly cool, here's what's happening inside the Qt
>> frequency sink, even if that might be unrelated to your problem:
>>
>> * takes in a vector of N samples
>> * Computes a discrete Fourier transform (using FFTw's fast fourier
>> transform algorithms) of length N
>> * computes the square of the magnitude, the logarithm of that,
>> normalizes each of the N complex result values
>> * optionally: averages each bin individually
>> * regularly updates the plot with the N-vector of PSD
>
>
>
>
> --
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> Sent from the GnuRadio mailing list archive at Nabble.com.
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