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https://gitlab.science.ru.nl/mthesis-edeboone/m-thesis-introduction.git
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ZH: beacon phase finding working
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parent
726c506816
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2 changed files with 62 additions and 22 deletions
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@ -14,9 +14,11 @@ if __name__ == "__main__":
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f_beacon_band = (49e-3,55e-3) #GHz
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allow_frequency_fitting = True
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allow_frequency_fitting = False
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read_frequency_from_file = True
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show_plots = True
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fname = "ZH_airshower/mysim.sry"
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####
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@ -65,40 +67,72 @@ if __name__ == "__main__":
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sys.exit(1)
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traces = ant_group['traces']
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t_trace = traces[0]
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freqs, phases, amps = find_beacon_in_traces(
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traces[1:-1], traces[0],
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if not True:
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# only take the Beacon trace
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test_traces = traces[4]
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orients = ['B']
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else:
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test_traces = traces[1:]
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orients = ['Ex', 'Ey', 'Ez', 'B']
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if True:
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freqs, phases, amps = lib.find_beacon_in_traces(
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test_traces, t_trace,
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f_beacon_estimate=f_beacon,
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frequency_fit=allow_frequency_fitting,
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f_beacon_estimate_band=f_beacon_estimate_band
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)
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else:
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# Testing
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freqs = [f_beacon]
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t0 = ant_group.attrs['t0']
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# only take Ex for now
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frequency = freqs[-1]
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phase = phases[-1]
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amplitude = amps[-1]
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phases = [ 2*np.pi*t0*f_beacon ]
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amps = [ 3e-7 ]
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print(frequency, phase, amplitude)
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# choose highest amp
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#idx = np.argmax(amps, axis=1)
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idx = 0
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frequency = freqs[idx]
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phase = phases[idx]
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amplitude = amps[idx]
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orientation = orients[idx]
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if show_plots and (i == 60 or i == 72):
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fig, ax = plt.subplots()
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trace_amp = max(traces[-1]) - min(traces[-1])
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myt = np.linspace(min(traces[0]), max(traces[0]), 10*len(traces[0]))
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ax.plot(t_trace, traces[-1], marker='.', label='trace')
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ax.plot(myt, lib.sine_beacon(frequency, myt, amplitude=amplitude, phase=phase), ls='dashed', label='simulated')
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ax.set_title(f"Beacon at antenna {ant_group}\nF:{frequency}, P:{phase}, A:{amplitude}")
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ax.legend()
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ant_group.attrs['beacon_freq'] = frequency
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ant_group.attrs['beacon_phase'] = phase
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ant_group.attrs['beacon_amplitude'] = amplitude
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ant_group.attrs['beacon_orientation'] = 'Ex'
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ant_group.attrs['beacon_orientation'] = orientation
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found_data[i] = frequency, phase, amplitude
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print("Beacon Phases, Amplitudes and Frequencies written to", antennas_fname)
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# show histogram of found frequencies
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if True:
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if show_plots:
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if True or allow_frequency_fitting:
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fig, ax = plt.subplots()
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ax.set_xlabel("Frequency")
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ax.set_ylabel("Counts")
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ax.hist(found_data[:,0], bins='auto', density=False)
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ax.axvline(f_beacon, ls='dashed', color='g')
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ax.hist(found_data[:,0], bins='sqrt', density=False)
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if True:
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fig, ax = plt.subplots()
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ax.set_xlabel("Amplitudes")
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ax.set_ylabel("Counts")
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ax.hist(found_data[:,2], bins='auto', density=False)
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ax.hist(found_data[:,2], bins='sqrt', density=False)
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plt.show()
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@ -11,7 +11,7 @@ def sine_beacon(f, t, t0=0, amplitude=1, baseline=0, phase=0):
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"""
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Return a sine appropriate as a beacon
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"""
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return amplitude * np.cos(2*np.pi*f*(t+t0) + phase) + baseline
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return amplitude * np.sin(2*np.pi*f*(t+t0) + phase) + baseline
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def distance(x1, x2):
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@ -74,6 +74,9 @@ def direct_fourier_transform(freqs, time, samplesets_iterable):
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return np.dot(c_k, samplesets_iterable), np.dot(s_k, samplesets_iterable)
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def phase_field_from_tx(x, y, tx, f_beacon, c_light=3e8, t0=0, wrap_phase=True, return_meshgrid=True):
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assert type(tx) in [Antenna]
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xs, ys = np.meshgrid(x, y, sparse=True)
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x_distances = (tx.x - xs)**2
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@ -128,8 +131,8 @@ def find_beacon_in_traces(
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real, imag = ft_amp
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amps = 1/n_samples * ( real**2 + imag**2)**0.5
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# find frequency peak and surrounding
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# bins valid for parabola fitting
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# find frequency peak and surrounding bins
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# that are valid for the parabola fit
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max_amp_idx = np.argmax(amps)
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max_amp = amps[max_amp_idx]
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@ -170,9 +173,12 @@ def find_beacon_in_traces(
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freq = deriv.roots()[0]
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frequencies[i] = freq
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else:
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else: # no frequency finding
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frequencies[:] = f_beacon_estimate
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n_samples = len(t_trace)
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# evaluate fourier transform at freq for each trace
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for i, freq in enumerate(frequencies):
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if freq is np.nan:
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@ -183,6 +189,6 @@ def find_beacon_in_traces(
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real, imag = direct_fourier_transform(freq, t_trace, traces[i])
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phases[i] = np.arctan2(real, imag)
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amplitudes[i] = 2/len(t_trace) * (real**2 + imag**2)**0.5
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amplitudes[i] = 2/n_samples * (real**2 + imag**2)**0.5
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return frequencies, phases, amplitudes
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