upd
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15 changed files with 63 additions and 817 deletions
8
check.py
8
check.py
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@ -72,7 +72,7 @@ def play_order1():
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spectrum_file = os.path.join(DATA_FOLDER, FILE_NAME)
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spectrum_file = os.path.join(DATA_FOLDER, FILE_NAME)
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spectrum_file = 'tests/spectraVictor2/order1/T10219.xy' #TEST#
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spectrum_file = 'tests/spectraVictor2/order5/T5817.xy' #TEST#
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lambdas, intensities = io.load_spectrum(spectrum_file)
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lambdas, intensities = io.load_spectrum(spectrum_file)
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plot_spectrum(lambdas, intensities, title='Raw')
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plot_spectrum(lambdas, intensities, title='Raw')
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@ -112,7 +112,7 @@ def play_order0():
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spectrum_file = os.path.join(DATA_FOLDER, FILE_NAME)
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spectrum_file = os.path.join(DATA_FOLDER, FILE_NAME)
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spectrum_file = 'tests/spectraVictor2/order0/T14787.xy' #TEST#
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spectrum_file = 'tests/spectraVictor2/order0/T16053.xy' #TEST#
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lambdas, intensities = io.load_spectrum(spectrum_file)
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lambdas, intensities = io.load_spectrum(spectrum_file)
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plot_spectrum(lambdas, intensities, title='Raw')
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plot_spectrum(lambdas, intensities, title='Raw')
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@ -120,6 +120,7 @@ def play_order0():
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lambdas, intensities = io.load_spectrum(spectrum_file, lambda_min=450)
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lambdas, intensities = io.load_spectrum(spectrum_file, lambda_min=450)
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plot_spectrum(lambdas, intensities, title='Raw, cropped')
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plot_spectrum(lambdas, intensities, title='Raw, cropped')
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smoothed_intensities = smooth_intensities(intensities)
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smoothed_intensities = smooth_intensities(intensities)
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plot_spectrum(lambdas, smoothed_intensities, title='Smoothed')
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plot_spectrum(lambdas, smoothed_intensities, title='Smoothed')
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@ -217,4 +218,5 @@ if __name__ == '__main__':
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#check_basic()
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#check_basic()
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#check_SV1()
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#check_SV1()
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#play()
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#play()
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play_order0()
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play_order1()
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@ -8,6 +8,9 @@ def load_spectrum(spectrum_path,
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"""
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"""
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Load a spectrum file.
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Load a spectrum file.
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TODO : describe expected format
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Parameters
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Parameters
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----------
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----------
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spectrum_path : string
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spectrum_path : string
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@ -131,7 +131,7 @@ def thickness_from_minmax(wavelengths,
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fig, ax = plt.subplots()
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fig, ax = plt.subplots()
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ax.set_xlabel('extremum n°')
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ax.set_xlabel('extremum n°')
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ax.set_ylabel('1 / $\lambda$')
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ax.set_ylabel('$n$($\lambda$) / $\lambda$')
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ax.plot(k_values, n_over_lambda, 's', label='Extrema')
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ax.plot(k_values, n_over_lambda, 's', label='Extrema')
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ax.plot(k_values, intercept + k_values * slope, label='Fit')
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ax.plot(k_values, intercept + k_values * slope, label='Fit')
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@ -8,13 +8,13 @@ from .utils import OptimizeResult, setup_matplotlib
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from .analysis import finds_peak
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from .analysis import finds_peak
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def thickness_scheludko_at_order(wavelengths,
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def _thicknesses_scheludko_at_order(wavelengths,
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intensities,
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intensities,
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interference_order,
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interference_order,
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refractive_index,
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refractive_index,
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Imin=None):
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Imin=None):
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"""
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"""
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Compute the film thickness for a given interference order.
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Compute thicknesses vs wavelength for a given interference order.
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Parameters
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Parameters
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----------
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----------
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@ -56,7 +56,7 @@ def thickness_scheludko_at_order(wavelengths,
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return prefactor * (term1 + term2)
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return prefactor * (term1 + term2)
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def Delta(wavelengths, thickness, interference_order, refractive_index):
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def _Delta(wavelengths, thickness, interference_order, refractive_index):
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"""
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"""
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Compute the Delta values.
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Compute the Delta values.
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@ -103,7 +103,7 @@ def Delta(wavelengths, thickness, interference_order, refractive_index):
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return (A * (1 + alpha)) / (1 + A * alpha)
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return (A * (1 + alpha)) / (1 + A * alpha)
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def Delta_fit(xdata, thickness, interference_order):
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def _Delta_fit(xdata, thickness, interference_order):
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"""
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"""
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Wrapper on Delta() for curve_fit.
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Wrapper on Delta() for curve_fit.
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@ -123,7 +123,7 @@ def Delta_fit(xdata, thickness, interference_order):
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"""
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"""
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lambdas, r_index = xdata
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lambdas, r_index = xdata
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return Delta(lambdas, thickness, interference_order, r_index)
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return _Delta(lambdas, thickness, interference_order, r_index)
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@ -156,9 +156,11 @@ def thickness_from_scheludko(wavelengths,
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if plot:
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if plot:
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setup_matplotlib()
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setup_matplotlib()
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# A bit extreme...
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max_tested_order = 12
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max_tested_order = 12
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r_index = refractive_index
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r_index = refractive_index
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# idx_min idx max
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peaks_min, peaks_max = finds_peak(wavelengths, intensities,
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peaks_min, peaks_max = finds_peak(wavelengths, intensities,
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min_peak_prominence=min_peak_prominence,
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min_peak_prominence=min_peak_prominence,
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plot=plot)
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plot=plot)
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@ -181,12 +183,18 @@ def thickness_from_scheludko(wavelengths,
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lambda_start = min(lambda_min, lambda_max)
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lambda_start = min(lambda_min, lambda_max)
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lambda_stop = max(lambda_min, lambda_max)
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lambda_stop = max(lambda_min, lambda_max)
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# Guess the order...
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# mask input data
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# mask input data
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mask = (wavelengths >= lambda_start) & (wavelengths <= lambda_stop)
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mask = (wavelengths >= lambda_start) & (wavelengths <= lambda_stop)
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wavelengths_masked = wavelengths[mask]
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wavelengths_masked = wavelengths[mask]
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r_index_masked = r_index[mask]
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r_index_masked = r_index[mask]
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intensities_masked = intensities[mask]
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intensities_masked = intensities[mask]
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min_difference = np.inf
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min_difference = np.inf
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best_m = None
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best_m = None
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best_h_values = None
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best_h_values = None
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@ -197,7 +205,7 @@ def thickness_from_scheludko(wavelengths,
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plt.xlabel(r'$\lambda$ ($ \mathrm{nm} $)')
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plt.xlabel(r'$\lambda$ ($ \mathrm{nm} $)')
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for m in range(0, max_tested_order+1):
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for m in range(0, max_tested_order+1):
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h_values = thickness_scheludko_at_order(wavelengths_masked,
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h_values = _thicknesses_scheludko_at_order(wavelengths_masked,
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intensities_masked,
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intensities_masked,
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m, r_index_masked)
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m, r_index_masked)
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@ -216,30 +224,32 @@ def thickness_from_scheludko(wavelengths,
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print(f"Optimized: m={best_m}")
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print(f"Optimized: m={best_m}")
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# Compute the thickness for the selected order
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# Delta
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# Delta
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num = intensities_masked - np.min(intensities_masked)
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num = intensities_masked - np.min(intensities_masked)
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denom = np.max(intensities_masked) - np.min(intensities_masked)
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denom = np.max(intensities_masked) - np.min(intensities_masked)
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DeltaVrai = num / denom
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Delta_from_data = num / denom
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# DeltaVrai = (intensities_masked -np.min(intensities_masked))/(np.max(intensities_masked) -np.min(intensities_masked))
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# Delta_from_data = (intensities_masked -np.min(intensities_masked))/(np.max(intensities_masked) -np.min(intensities_masked))
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# DeltaVrai = (intensities_raw_masked -np.min(intensities_raw_masked))/(np.max(intensities_raw_masked) -np.min(intensities_raw_masked))
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# Delta_from_data = (intensities_raw_masked -np.min(intensities_raw_masked))/(np.max(intensities_raw_masked) -np.min(intensities_raw_masked))
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DeltaScheludko = Delta(wavelengths_masked,
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DeltaScheludko = _Delta(wavelengths_masked,
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np.mean(best_h_values),
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np.mean(best_h_values),
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best_m,
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best_m,
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r_index_masked)
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r_index_masked)
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xdata = (wavelengths_masked, r_index_masked)
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xdata = (wavelengths_masked, r_index_masked)
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popt, pcov = curve_fit(lambda x, h: Delta_fit(x, h, m), xdata, DeltaVrai, p0=[np.mean(best_h_values)])
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popt, pcov = curve_fit(lambda x, h: _Delta_fit(x, h, m), xdata, Delta_from_data, p0=[np.mean(best_h_values)])
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fitted_h = popt[0]
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fitted_h = popt[0]
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std_err = np.sqrt(pcov[0][0])
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std_err = np.sqrt(pcov[0][0])
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if plot:
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if plot:
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Delta_values = Delta(wavelengths_masked, fitted_h, best_m, r_index_masked)
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Delta_values = _Delta(wavelengths_masked, fitted_h, best_m, r_index_masked)
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plt.figure()
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plt.figure()
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plt.plot(wavelengths_masked, DeltaVrai,
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plt.plot(wavelengths_masked, Delta_from_data,
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'bo-', markersize=2, label=r'$\mathrm{{Smoothed}}\ \mathrm{{Data}}$')
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'bo-', markersize=2, label=r'$\mathrm{{Smoothed}}\ \mathrm{{Data}}$')
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# Scheludko
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# Scheludko
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@ -294,7 +304,7 @@ def thickness_for_order0(wavelengths,
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# We assume to be at order zero.
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# We assume to be at order zero.
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best_m = 0
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best_m = 0
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best_h_values = thickness_scheludko_at_order(wavelengths_masked,
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best_h_values = _thicknesses_scheludko_at_order(wavelengths_masked,
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intensities_masked,
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intensities_masked,
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best_m,
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best_m,
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r_index_masked,
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r_index_masked,
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@ -311,21 +321,21 @@ def thickness_for_order0(wavelengths,
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# Delta
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# Delta
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num = intensities_masked - np.min(intensities_I_min_masked)
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num = intensities_masked - np.min(intensities_I_min_masked)
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denom = np.max(intensities_masked) - np.min(intensities_I_min_masked)
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denom = np.max(intensities_masked) - np.min(intensities_I_min_masked)
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DeltaVrai = num / denom
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Delta_from_data = num / denom
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DeltaScheludko = Delta(wavelengths_masked, np.mean(best_h_values), best_m, r_index_masked)
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DeltaScheludko = _Delta(wavelengths_masked, np.mean(best_h_values), best_m, r_index_masked)
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#print(np.mean(best_h_values),np.std(best_h_values))
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#print(np.mean(best_h_values),np.std(best_h_values))
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xdata = (wavelengths_masked, r_index_masked)
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xdata = (wavelengths_masked, r_index_masked)
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popt, pcov = curve_fit(lambda x, h: Delta_fit(x, h, best_m), xdata, DeltaVrai, p0=[np.mean(best_h_values)])
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popt, pcov = curve_fit(lambda x, h: _Delta_fit(x, h, best_m), xdata, Delta_from_data, p0=[np.mean(best_h_values)])
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fitted_h = popt[0]
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fitted_h = popt[0]
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std_err = np.sqrt(pcov[0][0])
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std_err = np.sqrt(pcov[0][0])
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if plot:
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if plot:
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Delta_values = Delta(wavelengths_masked, fitted_h, best_m, r_index_masked)
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Delta_values = _Delta(wavelengths_masked, fitted_h, best_m, r_index_masked)
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plt.figure()
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plt.figure()
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plt.plot(wavelengths_masked, DeltaVrai,
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plt.plot(wavelengths_masked, Delta_from_data,
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'bo-', markersize=2, label=r'$\mathrm{{Smoothed}}\ \mathrm{{Data}}$')
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'bo-', markersize=2, label=r'$\mathrm{{Smoothed}}\ \mathrm{{Data}}$')
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# Scheludko
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# Scheludko
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@ -33,6 +33,7 @@ def is_latex_installed():
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import shutil
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import shutil
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return shutil.which("latex") is not None or shutil.which("pdflatex") is not None
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return shutil.which("latex") is not None or shutil.which("pdflatex") is not None
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def setup_matplotlib():
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def setup_matplotlib():
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"""
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"""
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Configure matplotlib with LaTeX text rendering and custom font sizes.
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Configure matplotlib with LaTeX text rendering and custom font sizes.
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@ -1,165 +0,0 @@
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t (s) h (nm) pour lambda specifique
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14.143 123.95295558284394
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14.211 115.26802909226424
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14.283 115.70504212601391
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14.354 116.09744924015496
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14.432 115.5189035534501
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14.503 113.26445263139607
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14.573 113.32417457681417
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14.642 113.39326934945271
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14.714 112.32070148051518
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14.787 108.97163127594759
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14.857 109.64817699038785
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14.927 107.22679420091224
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14.993 107.32677769871788
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15.063 106.35472238842755
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15.136 105.39933227233728
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15.206 104.03778591581003
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15.277 102.33092796214031
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15.35 100.8763921934027
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15.418 100.49522871553593
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15.492 99.08281468883276
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15.562 97.3258169088354
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15.633 95.90149574477304
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15.706 95.4219114489226
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15.777 93.9096812365406
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15.838 93.38407856938173
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15.91 91.74790491639014
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15.981 91.22741714198933
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16.053 90.45300835427635
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16.127 88.5882756065361
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16.203 87.67147079674957
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16.267 87.09015257940483
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16.335 85.72596923247862
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16.406 84.17908589568572
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16.481 83.45410256101752
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16.545 82.12170648181431
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16.617 81.21047762108086
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16.678 80.31780246995505
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16.739 79.15724700943923
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16.812 78.44798662153762
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16.871 77.4520761261443
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16.933 76.66196112954584
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17.008 75.373800563203
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17.077 74.28223895630823
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17.137 73.38655766446928
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17.2 72.1896895417961
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17.271 71.56217278784045
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17.343 70.12160217440957
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17.416 68.92969343342145
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17.486 68.12049284214301
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17.549 66.80303824279235
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17.625 65.99608104409013
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17.695 65.25251792159017
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17.769 64.00266354954327
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17.836 63.015781912851686
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17.906 61.562998778797
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17.969 60.8954006296276
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18.04 59.61929259890727
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18.111 58.78017522831741
|
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18.177 57.867491523721604
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18.244 56.628928486673345
|
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18.315 55.58274202642659
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18.388 54.76911277607284
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18.458 53.23742605239474
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18.531 52.457573607339896
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18.605 51.130249935893495
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18.674 50.18605538362272
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18.748 48.82375634938857
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18.818 47.898926722625646
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18.889 47.24554206801689
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18.96 45.92649719589015
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19.033 45.31404852626354
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19.103 44.04792240037513
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19.175 43.512162472031946
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19.246 42.39974893171179
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19.307 41.40370710601314
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19.368 40.190000003978724
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19.442 39.7908194502919
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19.504 38.86873798965855
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19.577 38.256582406214875
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|
||||||
19.646 36.732536890445104
|
|
||||||
19.72 36.302952043599674
|
|
||||||
19.795 35.33077538066582
|
|
||||||
19.861 33.82853466198359
|
|
||||||
19.922 33.6264129799091
|
|
||||||
19.984 32.56882980723177
|
|
||||||
20.056 31.716029588070004
|
|
||||||
20.128 30.9389509299541
|
|
||||||
20.201 29.801282167285436
|
|
||||||
20.27 28.843694109308284
|
|
||||||
20.343 28.022933381569352
|
|
||||||
20.417 27.12695804779101
|
|
||||||
20.489 26.697121450809053
|
|
||||||
20.558 25.801797115458406
|
|
||||||
20.628 24.80468338477568
|
|
||||||
20.7 24.08677644034063
|
|
||||||
20.771 23.216851687498718
|
|
||||||
20.833 22.403639545458578
|
|
||||||
20.907 21.450824944786188
|
|
||||||
20.978 20.698403220925407
|
|
||||||
21.05 20.180242579832115
|
|
||||||
21.12 19.073026686872062
|
|
||||||
21.193 18.067527932796555
|
|
||||||
21.266 17.788340332627318
|
|
||||||
21.335 16.73984202033769
|
|
||||||
21.409 16.15580200933398
|
|
||||||
21.477 15.392400576341881
|
|
||||||
21.541 14.662332974949772
|
|
||||||
21.61 14.114418248767004
|
|
||||||
21.673 13.670336677360423
|
|
||||||
21.746 12.643113927012816
|
|
||||||
21.818 12.517769120321669
|
|
||||||
21.887 11.197431215995442
|
|
||||||
21.948 11.459041839515868
|
|
||||||
22.02 11.521111661090618
|
|
||||||
22.092 10.38658595887989
|
|
||||||
22.157 10.383172535760965
|
|
||||||
22.228 10.061869216456225
|
|
||||||
22.299 9.278080287311097
|
|
||||||
22.371 8.83668184571166
|
|
||||||
22.447 8.352209963184631
|
|
||||||
22.512 8.955785625765454
|
|
||||||
22.573 7.90930609871769
|
|
||||||
22.648 3.4643319393515317
|
|
||||||
22.718 4.1507304003627565
|
|
||||||
22.788 3.2807740203778155
|
|
||||||
22.865 1.5726691486794457
|
|
||||||
22.932 3.0897989180398984
|
|
||||||
22.994 1.0558253042494077
|
|
||||||
23.064 1.4392233684991647
|
|
||||||
23.138 2.0496273589825957
|
|
||||||
23.208 0.3478652040929014
|
|
||||||
23.28 2.3547687674325593
|
|
||||||
23.361 2.8459896671389484
|
|
||||||
23.433 0.7120535181141793
|
|
||||||
23.496 1.5881943255362871
|
|
||||||
23.566 -0.8318854167488029
|
|
||||||
23.639 -0.19584335188209473
|
|
||||||
23.71 4.127075248698121
|
|
||||||
23.782 1.503825079280638
|
|
||||||
23.842 1.298701481981237
|
|
||||||
23.905 -1.9875197542258602
|
|
||||||
23.978 1.1092062721462115
|
|
||||||
24.052 1.7960423393624443
|
|
||||||
24.121 2.2015433421886708
|
|
||||||
24.194 -1.118879018385083
|
|
||||||
24.262 -1.6892400749730334
|
|
||||||
24.326 -1.7383043762838022
|
|
||||||
24.397 2.6087265909066253
|
|
||||||
24.467 -0.6892358011630055
|
|
||||||
24.53 2.4643805068983773
|
|
||||||
24.6 1.4116956879360614
|
|
||||||
24.675 3.1703609297698665
|
|
||||||
24.744 0.11053285060109477
|
|
||||||
24.817 2.316149667416408
|
|
||||||
24.894 0.5364199414541123
|
|
||||||
24.957 -2.152460736629538
|
|
||||||
25.024 -2.0971135573427073
|
|
||||||
25.092 2.091629797823038
|
|
||||||
25.152 2.4945719274003846
|
|
||||||
25.215 1.1069965768579215
|
|
||||||
25.286 2.1208495454024825
|
|
||||||
25.348 2.5511295565177003
|
|
||||||
25.418 -2.908469183861368
|
|
||||||
25.492 -1.9420736825064098
|
|
|
@ -1,165 +0,0 @@
|
||||||
t [s] h [nm] std (nm)
|
|
||||||
14.143 106.11639778595912 30.545634732163943
|
|
||||||
14.211 105.26545279848125 28.52047456695036
|
|
||||||
14.283 104.26752623171188 26.363479538579295
|
|
||||||
14.354 103.79046627976656 24.742903945306793
|
|
||||||
14.432 103.34266505455395 23.489128514433645
|
|
||||||
14.503 103.12884600795759 22.132182398570716
|
|
||||||
14.573 103.06399963854429 20.9507704903489
|
|
||||||
14.642 102.35959208905595 20.03235533699279
|
|
||||||
14.714 102.5976297360478 19.101475938455117
|
|
||||||
14.787 101.83448536168487 17.925193731379117
|
|
||||||
14.857 101.7895097852865 17.137914759425595
|
|
||||||
14.927 101.17493302828665 15.742718827421363
|
|
||||||
14.993 100.80520208279451 15.257076653869667
|
|
||||||
15.063 100.54799593222108 14.209474209952296
|
|
||||||
15.136 99.86609132812438 13.175941550199818
|
|
||||||
15.206 99.6662837867646 12.35743273639029
|
|
||||||
15.277 98.49456106870832 11.25371148138226
|
|
||||||
15.35 98.0978952886305 10.303424283998332
|
|
||||||
15.418 97.33459693248665 9.404196253510465
|
|
||||||
15.492 96.67636557177185 8.70048111245147
|
|
||||||
15.562 95.82203069308336 7.589250440278183
|
|
||||||
15.633 95.13941569612058 6.962351529708
|
|
||||||
15.706 94.09369098855977 6.2248638386316015
|
|
||||||
15.777 93.56158824624366 5.5099919900226535
|
|
||||||
15.838 92.79207369603348 5.123476432171773
|
|
||||||
15.91 91.79782454588346 4.409797985066031
|
|
||||||
15.981 90.88875672273443 3.931621627279069
|
|
||||||
16.053 89.9639502223029 3.4313648674992816
|
|
||||||
16.127 88.72268525203262 3.0031157865631397
|
|
||||||
16.203 88.0676016210193 2.4490826702671527
|
|
||||||
16.267 86.9569817156192 2.2343429050895094
|
|
||||||
16.335 86.23011736082192 2.1359848524131855
|
|
||||||
16.406 84.84597896770313 2.0196549103183337
|
|
||||||
16.481 84.01650097259069 1.862020959344227
|
|
||||||
16.545 82.80856982185257 1.644995098540361
|
|
||||||
16.617 81.83296732418725 1.5162274861826561
|
|
||||||
16.678 80.6199685471055 1.5844509991973137
|
|
||||||
16.739 79.8817234019573 1.39789396828855
|
|
||||||
16.812 78.70763984576578 1.32209700937526
|
|
||||||
16.871 77.75802818756716 1.2734435711383558
|
|
||||||
16.933 76.83035166592714 1.2481819752030532
|
|
||||||
17.008 75.81092513715852 1.1671271653499498
|
|
||||||
17.077 74.75967362641244 1.0706956828269905
|
|
||||||
17.137 73.66131373805375 1.1210734291563405
|
|
||||||
17.2 72.84009781677588 1.0925290771264549
|
|
||||||
17.271 71.84198511747022 0.9978672550098565
|
|
||||||
17.343 70.77724471639185 0.962764233072028
|
|
||||||
17.416 69.58504854013584 0.9520807042220532
|
|
||||||
17.486 68.49117481584074 0.9310332412929812
|
|
||||||
17.549 67.37505682292482 0.8901311466900783
|
|
||||||
17.625 66.60712412684927 0.8147468911319982
|
|
||||||
17.695 65.39330432258598 0.8597575672237636
|
|
||||||
17.769 64.47185217277163 0.7894921754846663
|
|
||||||
17.836 63.219701948215146 0.764645794822967
|
|
||||||
17.906 62.26781063203917 0.7708835919401242
|
|
||||||
17.969 61.281906371709944 0.7778636814453863
|
|
||||||
18.04 60.103504061567826 0.7333165639182637
|
|
||||||
18.111 58.9964327706274 0.7418470801535355
|
|
||||||
18.177 58.16073146901566 0.7268974867622288
|
|
||||||
18.244 57.18854753332005 0.6927385308621755
|
|
||||||
18.315 56.20528814652521 0.6631025170813724
|
|
||||||
18.388 55.10052484061043 0.6725064491518644
|
|
||||||
18.458 53.49397601428968 0.6370416565260154
|
|
||||||
18.531 52.78420598250904 0.610138090332582
|
|
||||||
18.605 51.48802150104169 0.5951279202426865
|
|
||||||
18.674 50.66187266546967 0.5881226555154143
|
|
||||||
18.748 49.33575703984319 0.5594727305311288
|
|
||||||
18.818 48.44737395300477 0.5751258392886279
|
|
||||||
18.889 47.570823188865795 0.5406325233884514
|
|
||||||
18.96 46.484116826353734 0.5742585200114736
|
|
||||||
19.033 45.77435072061017 0.5415816908968057
|
|
||||||
19.103 44.5307243853119 0.511433249616128
|
|
||||||
19.175 43.78475307679595 0.5014171268967204
|
|
||||||
19.246 42.728776703777115 0.5023215153979327
|
|
||||||
19.307 41.972996459972904 0.5099987892788741
|
|
||||||
19.368 40.96172338688027 0.4568402153222491
|
|
||||||
19.442 40.23258565788984 0.4763027359623337
|
|
||||||
19.504 39.35868621745207 0.48225783048961685
|
|
||||||
19.577 38.369993427118 0.44391107776081457
|
|
||||||
19.646 37.513473877901916 0.46845383663028733
|
|
||||||
19.72 36.536001234048264 0.46516847176084564
|
|
||||||
19.795 35.52254408919478 0.443960246003758
|
|
||||||
19.861 34.506771499061884 0.45011081459632757
|
|
||||||
19.922 33.82463469827142 0.4233563946396004
|
|
||||||
19.984 33.07357444979178 0.4355646340772075
|
|
||||||
20.056 32.15558523060816 0.43626032058271247
|
|
||||||
20.128 31.23564251511888 0.49170687509478644
|
|
||||||
20.201 30.287726496717813 0.45416653540685137
|
|
||||||
20.27 29.385028497375963 0.4270738465850512
|
|
||||||
20.343 28.431616010999125 0.4347902736237744
|
|
||||||
20.417 27.683923070692693 0.42695095670686867
|
|
||||||
20.489 26.737488613516305 0.45278042582884837
|
|
||||||
20.558 25.85742230944388 0.41199512141706657
|
|
||||||
20.628 25.008872604690616 0.4501261274250471
|
|
||||||
20.7 24.236608953538102 0.4184832385606888
|
|
||||||
20.771 23.42279732888372 0.4150147100400077
|
|
||||||
20.833 22.726782964859765 0.43177187513625587
|
|
||||||
20.907 21.753276462220196 0.42783554702390364
|
|
||||||
20.978 21.047296716455232 0.4169289595801188
|
|
||||||
21.05 20.24238926782152 0.38561414831049734
|
|
||||||
21.12 19.471487316901708 0.4011081070842918
|
|
||||||
21.193 18.652977168387096 0.4727716229961961
|
|
||||||
21.266 17.91211326425452 0.4352024140125865
|
|
||||||
21.335 17.125315626657553 0.4865824816398401
|
|
||||||
21.409 16.398663935511888 0.41838345585997655
|
|
||||||
21.477 15.63153512338511 0.43976117072793025
|
|
||||||
21.541 15.056929244294878 0.43229264391539207
|
|
||||||
21.61 14.322876028673338 0.4677504312330715
|
|
||||||
21.673 13.67307215931059 0.4777463476108174
|
|
||||||
21.746 13.087637313510536 0.5540253049495246
|
|
||||||
21.818 12.467702172910847 0.5324604147572234
|
|
||||||
21.887 11.742984925741325 0.4981164749695251
|
|
||||||
21.948 11.33336508157063 0.5045917344431364
|
|
||||||
22.02 10.692640696170157 0.5523742781892421
|
|
||||||
22.092 10.221631772105418 0.6036096043948823
|
|
||||||
22.157 9.759927648666086 0.5846456011987878
|
|
||||||
22.228 9.330865008406427 0.5945639413602695
|
|
||||||
22.299 8.877658382063986 0.5673596614969241
|
|
||||||
22.371 8.62094988755906 0.5864616375634336
|
|
||||||
22.447 8.222058039204013 0.6992877261279412
|
|
||||||
22.512 8.006262644617506 0.6450523071425306
|
|
||||||
22.573 7.750234311623006 0.6895675289799758
|
|
||||||
22.648 -0.1860450140446746 2.724625146806257
|
|
||||||
22.718 0.16858320467414908 2.8018461911084964
|
|
||||||
22.788 0.013916368625691886 2.800859245316047
|
|
||||||
22.865 -0.22983579928956727 2.8261247197015957
|
|
||||||
22.932 0.42849447677842284 2.781439430681408
|
|
||||||
22.994 -0.15879127221641012 2.8764846354120444
|
|
||||||
23.064 -0.05702859929439703 2.758153058036167
|
|
||||||
23.138 -0.28238785940809474 2.8433627703646804
|
|
||||||
23.208 -0.04677045815109829 2.8046115604212516
|
|
||||||
23.28 0.10622397101177118 2.690762262226982
|
|
||||||
23.361 -0.056486531082082264 2.7479101000387596
|
|
||||||
23.433 -0.19195903874464348 2.742298991217573
|
|
||||||
23.496 0.3174455838862061 2.752649937827332
|
|
||||||
23.566 0.4212472316635139 2.6942004245074367
|
|
||||||
23.639 -0.08188211517206441 2.8131311684858034
|
|
||||||
23.71 -0.031362241346674105 2.7422768662100108
|
|
||||||
23.782 0.24374494581413836 2.8699880502943573
|
|
||||||
23.842 0.5137655470624791 2.5771752549995135
|
|
||||||
23.905 0.4100317888285217 2.7060700129595125
|
|
||||||
23.978 0.052999945481396665 2.7466211391007183
|
|
||||||
24.052 0.03100867442276235 2.775570693009334
|
|
||||||
24.121 0.06673756432307115 2.7309186678744735
|
|
||||||
24.194 0.283191715116624 2.681545876509415
|
|
||||||
24.262 0.1465420379315899 2.766319014136172
|
|
||||||
24.326 -0.4110775372145088 2.7667290245700302
|
|
||||||
24.397 -0.27723621268598997 2.757380202727223
|
|
||||||
24.467 -0.29292502435630685 2.7994956605691184
|
|
||||||
24.53 -0.11833538549119174 2.8792824223688513
|
|
||||||
24.6 0.21774734366005688 2.8091738958297636
|
|
||||||
24.675 0.29038335571491425 2.7810918779271523
|
|
||||||
24.744 0.1487598101960199 2.9307953336128394
|
|
||||||
24.817 -0.05724629688892814 2.603857441352638
|
|
||||||
24.894 0.1292582893341783 2.734745440453152
|
|
||||||
24.957 -0.26241550677117415 2.6634280696744392
|
|
||||||
25.024 0.15662032151375388 2.6972457093158755
|
|
||||||
25.092 0.12870229878053396 2.723716117346017
|
|
||||||
25.152 -0.05969663407195464 2.7795880368478114
|
|
||||||
25.215 0.08931436507089993 2.4286177688155863
|
|
||||||
25.286 0.0633955037982669 2.431709047615466
|
|
||||||
25.348 -0.16086340227080703 2.372686695136225
|
|
||||||
25.418 0.006043068485756687 2.3384316618396457
|
|
||||||
25.492 0.051876684414049454 2.4379916024319437
|
|
|
@ -1,164 +0,0 @@
|
||||||
T14143.xy 123.95295558284394
|
|
||||||
T14211.xy 115.26802909226424
|
|
||||||
T14283.xy 115.70504212601391
|
|
||||||
T14354.xy 116.09744924015496
|
|
||||||
T14432.xy 115.5189035534501
|
|
||||||
T14503.xy 113.26445263139607
|
|
||||||
T14573.xy 113.32417457681417
|
|
||||||
T14642.xy 113.39326934945271
|
|
||||||
T14714.xy 112.32070148051518
|
|
||||||
T14787.xy 108.97163127594759
|
|
||||||
T14857.xy 109.64817699038785
|
|
||||||
T14927.xy 107.22679420091224
|
|
||||||
T14993.xy 107.32677769871788
|
|
||||||
T15063.xy 106.35472238842755
|
|
||||||
T15136.xy 105.39933227233728
|
|
||||||
T15206.xy 104.03778591581003
|
|
||||||
T15277.xy 102.33092796214031
|
|
||||||
T15350.xy 100.8763921934027
|
|
||||||
T15418.xy 100.49522871553593
|
|
||||||
T15492.xy 99.08281468883276
|
|
||||||
T15562.xy 97.3258169088354
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T09503.xy: 248.14965413533835
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T09574.xy: 245.34121442533709
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T09645.xy: 245.46033847050612
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T09718.xy: 243.41903129124586
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T10078.xy: 230.23128301432772
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T10652.xy: 209.35291515985267
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T10792.xy: 205.202151932784
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T10865.xy: 202.9202516375391
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T11090.xy: 196.25923365123484
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T11160.xy: 193.70937893792623
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T11232.xy: 191.97930409523318
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T11294.xy: 189.85169813518527
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T11368.xy: 187.60277990913383
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T11438.xy: 186.3322313281465
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T11724.xy: 178.3073777205182
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T12014.xy: 170.60551746889755
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T12154.xy: 166.52192608722368
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T12296.xy: 163.4955609022588
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T12851.xy: 151.5209853112445
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T12923.xy: 149.24454346116275
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T12993.xy: 148.22548121802149
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T13065.xy: 147.15842152075152
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T13138.xy: 145.6549808317728
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T13210.xy: 143.81696112077432
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T13281.xy: 142.3835657314117
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T13351.xy: 141.46124817523673
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T13426.xy: 140.2439100090884
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T13495.xy: 138.15716499894242
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T13566.xy: 137.96533477180347
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T13638.xy: 134.74094291420806
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T13710.xy: 135.03189827660162
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T13783.xy: 130.63269740906642
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T13855.xy: 132.89681292564688
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T14070.xy: 131.84919488958164
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T14143.xy: 124.07482706766918
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T5543.xz 744.4489624060151
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T5612.xz 717.9160763949778
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|
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T5677.xz 701.481313603109
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T5747.xz 682.6197534309899
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T5817.xz 662.8052850714089
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T5879.xz 655.1166828174141
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T5951.xz 620.3741353383458
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T5612.xy: 717.9160763949778
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T5612.xy: 717.9160763949778
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T5677.xy: 701.481313603109
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T5677.xy: 701.481313603109
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T5747.xy: 682.6197534309899
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T5747.xy: 682.6197534309899
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#T5817.xy: 662.8052850714089
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T5817.xy: 662.8052850714089
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#T5879.xy: 655.1166828174141
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T5879.xy: 655.1166828174141
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T5951.xy: 620.3741353383458
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T5951.xy: 620.3741353383458
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||||||
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|
|
@ -10,19 +10,19 @@ from optifik.analysis import smooth_intensities
|
||||||
import yaml
|
import yaml
|
||||||
|
|
||||||
|
|
||||||
def load():
|
def load(filename):
|
||||||
FOLDER = os.path.join('tests', 'spectraVictor2', 'order0')
|
FOLDER = os.path.join('tests', 'spectraVictor2', 'order0')
|
||||||
|
|
||||||
yaml_file = os.path.join(FOLDER, 'known_value.yaml')
|
yaml_file = os.path.join(FOLDER, filename)
|
||||||
with open(yaml_file, "r") as yaml_file:
|
with open(yaml_file, "r") as yaml_file:
|
||||||
thickness_dict = yaml.safe_load(yaml_file)
|
thickness_dict = yaml.safe_load(yaml_file)
|
||||||
data = [(os.path.join(FOLDER, fn), val) for fn, val in thickness_dict.items()]
|
data = [(os.path.join(FOLDER, fn), val) for fn, val in thickness_dict.items()]
|
||||||
return data
|
return data
|
||||||
|
|
||||||
|
|
||||||
@pytest.mark.skip('...')
|
#@pytest.mark.skip('...')
|
||||||
@pytest.mark.parametrize("spectrum_path, expected", load())
|
@pytest.mark.parametrize("spectrum_path, expected", load('known_value.yaml'))
|
||||||
def test_SV2o0(spectrum_path, expected):
|
def test_SV2o0_small_tol(spectrum_path, expected):
|
||||||
lambdas, raw_intensities = load_spectrum(spectrum_path, lambda_min=450)
|
lambdas, raw_intensities = load_spectrum(spectrum_path, lambda_min=450)
|
||||||
smoothed_intensities = smooth_intensities(raw_intensities)
|
smoothed_intensities = smooth_intensities(raw_intensities)
|
||||||
|
|
||||||
|
@ -37,3 +37,19 @@ def test_SV2o0(spectrum_path, expected):
|
||||||
|
|
||||||
assert_allclose(result.thickness, expected, rtol=1e-1)
|
assert_allclose(result.thickness, expected, rtol=1e-1)
|
||||||
|
|
||||||
|
@pytest.mark.parametrize("spectrum_path, expected", load('known_value_large_tol.yaml'))
|
||||||
|
def test_SV2o0_large_tol(spectrum_path, expected):
|
||||||
|
lambdas, raw_intensities = load_spectrum(spectrum_path, lambda_min=450)
|
||||||
|
smoothed_intensities = smooth_intensities(raw_intensities)
|
||||||
|
|
||||||
|
refractive_index = 1.324188 + 3102.060378 / (lambdas**2)
|
||||||
|
prominence = 0.020
|
||||||
|
|
||||||
|
|
||||||
|
result = thickness_for_order0(lambdas, smoothed_intensities,
|
||||||
|
refractive_index=refractive_index,
|
||||||
|
min_peak_prominence=prominence,
|
||||||
|
plot=False)
|
||||||
|
|
||||||
|
assert_allclose(result.thickness, expected, rtol=2.5e-1)
|
||||||
|
|
||||||
|
|
|
@ -20,10 +20,9 @@ def load():
|
||||||
return data
|
return data
|
||||||
|
|
||||||
|
|
||||||
@pytest.mark.skip('...')
|
#@pytest.mark.skip('...')
|
||||||
@pytest.mark.parametrize("spectrum_path, expected", load())
|
@pytest.mark.parametrize("spectrum_path, expected", load())
|
||||||
def test_SV2o1(spectrum_path, expected):
|
def test_SV2o1(spectrum_path, expected):
|
||||||
pass
|
|
||||||
lambdas, raw_intensities = load_spectrum(spectrum_path, lambda_min=450)
|
lambdas, raw_intensities = load_spectrum(spectrum_path, lambda_min=450)
|
||||||
smoothed_intensities = smooth_intensities(raw_intensities)
|
smoothed_intensities = smooth_intensities(raw_intensities)
|
||||||
|
|
||||||
|
|
Loading…
Add table
Add a link
Reference in a new issue