epdfsuite.snr
Functions
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Compute the signal-to-noise ratio of a PDF curve G(r). |
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Load a G(r) file and compute its signal-to-noise ratio. |
- epdfsuite.snr.compute_SNR(r, g, r_cut=0.75)[source]
Compute the signal-to-noise ratio of a PDF curve G(r).
The signal is defined as the maximum of G(r). The noise is estimated as the standard deviation of G(r) in the high-r tail, where the PDF is expected to converge to zero.
- Parameters:
r (ndarray) – Real-space distance axis in Å.
g (ndarray) – Reduced pair distribution function G(r).
r_cut (float, optional) – Fraction of
r.max()above which the signal is considered noise. Default is 0.75 (i.e. the top 25 % of the r range is used).
- Returns:
snr (float) – Signal-to-noise ratio:
max(G) / std(G[r > r_cut * r_max]).
- epdfsuite.snr.compute_SNR_from_file(file, r_cut=0.75)[source]
Load a G(r) file and compute its signal-to-noise ratio.
The file is expected to be a two-column text file (r, G) with 27 header lines, as produced by ePDFsuite.
- Parameters:
file (str) – Path to the G(r) text file.
r_cut (float, optional) – Fraction of
r.max()used to define the noise tail. Seecompute_SNR(). Default is 0.75.
- Returns:
snr (float) – Signal-to-noise ratio of the loaded G(r) curve.