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https://gitlab.science.ru.nl/mthesis-edeboone/m-thesis-introduction.git
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PDFs: save all Axes as separate figures
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a32ae6b2ef
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1 changed files with 25 additions and 6 deletions
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@ -93,8 +93,6 @@ if True:
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amplitudes = np.linspace(0,amp_max*5,500)
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amplitudes = np.linspace(0,amp_max*5,500)
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signals = np.linspace(0.1,signal_max*5,101)
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signals = np.linspace(0.1,signal_max*5,101)
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if False:
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if False:
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fig2, ax2 = plt.subplots(2,2,figsize=(2*8,2*8))
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ax2 = fig2.get_axes()
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V_theta = [variance(thetas,phase_distribution(thetas,sigma,s)) for s in signals ]
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V_theta = [variance(thetas,phase_distribution(thetas,sigma,s)) for s in signals ]
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E_theta=[expectation(thetas,phase_distribution(thetas,sigma,s)) for s in signals ]
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E_theta=[expectation(thetas,phase_distribution(thetas,sigma,s)) for s in signals ]
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V_theta_g = [variance(thetas,phase_distribution_gauss(thetas,sigma,s)) for s in signals ]
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V_theta_g = [variance(thetas,phase_distribution_gauss(thetas,sigma,s)) for s in signals ]
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@ -104,23 +102,35 @@ if False:
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V_a_g = [variance(amplitudes,amplitude_distribution_gauss(amplitudes,sigma,s)) for s in signals ]
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V_a_g = [variance(amplitudes,amplitude_distribution_gauss(amplitudes,sigma,s)) for s in signals ]
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E_a_g=[expectation(amplitudes,amplitude_distribution_gauss(amplitudes,sigma,s)) for s in signals ]
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E_a_g=[expectation(amplitudes,amplitude_distribution_gauss(amplitudes,sigma,s)) for s in signals ]
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fig2, _ax2 = plt.subplots(2,2,figsize=(2*8,2*8))
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ax2 = fig2.get_axes()
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if True:
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_figs = []
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_axs = []
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for i, ax in enumerate(_ax2):
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_f, _a = plt.subplots(1,1, figsize=(1*8, 1*8))
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_figs.append(_f)
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_axs.append(_a)
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ax2[i] = MethodProxy(ax2[0], _a)
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ax2[0].plot(signals,E_a,label='$p(a)$')
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ax2[0].plot(signals,E_a,label='$p(a)$')
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ax2[0].plot(signals,E_a_g,ls='dashed',label='Gaussian approx.')
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ax2[0].plot(signals,E_a_g,ls='dashed',label='Gaussian approx.')
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ax2[0].set_xscale('log')
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ax2[0].set_xscale('log')
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ax2[0].set_yscale('log')
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ax2[0].set_yscale('log')
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ax2[0].set_ylabel('$\mu_a$')
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ax2[0].set_ylabel('$\mu_a$')
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ax2[1].plot(signals,V_a,label='$p(a)$')
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ax2[1].plot(signals,V_a,label='$p(a)$')
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ax2[1].plot(signals,V_a_g,ls='dashed',label='Gaussian approx.')
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ax2[1].plot(signals,V_a_g,ls='dashed',label='Gaussian approx.')
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ax2[1].set_xscale('log')
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ax2[1].set_xscale('log')
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ax2[1].set_ylabel('$\sigma_a^2$')
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ax2[1].set_ylabel('$\sigma_a^2$')
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ax2[2].plot(signals,E_theta,label=r'$p(\theta)$')
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ax2[2].plot(signals,E_theta,label=r'$p(\theta)$')
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ax2[2].plot(signals,E_theta_g,ls='dashed',label='Gaussian approx.')
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ax2[2].plot(signals,E_theta_g,ls='dashed',label='Gaussian approx.')
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ax2[2].set_xscale('log')
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ax2[2].set_xscale('log')
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ax2[2].set_ylim(-1.1,1.1)
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ax2[2].set_ylim(-1.1,1.1)
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ax2[2].set_ylabel(r'$\mu_\theta$')
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ax2[2].set_ylabel(r'$\mu_\theta$')
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ax2[3].plot(signals,V_theta,label=r'$p(\theta)$')
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ax2[3].plot(signals,V_theta,label=r'$p(\theta)$')
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ax2[3].plot(signals,V_theta_g,ls='dashed',label='Gaussian approx.')
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ax2[3].plot(signals,V_theta_g,ls='dashed',label='Gaussian approx.')
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ax2[3].set_xscale('log')
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ax2[3].set_xscale('log')
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@ -130,9 +140,18 @@ if False:
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a.grid(which='both')
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a.grid(which='both')
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a.set_xlabel(r'$s/\sigma$')
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a.set_xlabel(r'$s/\sigma$')
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a.legend()
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a.legend()
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fig2.tight_layout()
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fig2.tight_layout()
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fig2.savefig('expectation_variance.pdf')
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fig2.savefig('expectation_variance.pdf')
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for i, _f in enumerate(_figs):
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fnames = [
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'amplitude_mean',
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'amplitude_sigma',
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'phase_mean',
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'phase_sigma',
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][i]
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_f.savefig(fnames+'.pdf')
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plt.close(_f)
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## figure 3, beacon timing accuracy
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## figure 3, beacon timing accuracy
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if True:
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if True:
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