n_e as boundary condition
Now n_e is given as the density at the boundary and n_i at the boundary is calculated once Z is known. This aims to eliminate the iterative process.
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6 changed files with 38 additions and 38 deletions
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@ -16,7 +16,7 @@ m_i = 1.9712e-25
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# paths = ['../2024-12-10_18.45.17/', '../Poisson_50ns_T30Z11/']
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# paths = ['../2024-12-11_12.38.27/', '../Poisson_polytropic_fa_T30Z11/', '../Poisson_fa_T30Z11/']
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# paths = ['../Poisson_partialAblation/','../Poisson_partialAblation_lowerT/','../Poisson_partialAblation_lowT/','../Poisson_partialAblation_highT/']
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paths = ['../polytropic_80ns_T60/']
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paths = ['../polytropic_80ns_T30/']
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labels = [path[3:-1] for path in paths]
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for path, label in zip(paths, labels):
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@ -26,10 +26,12 @@ for path, label in zip(paths, labels):
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sumF = np.zeros(len(v))
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for Z in Zlist:
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filesCum_i = sorted(glob.glob(path+'time_*_Z{:.0f}000_fCum_i.csv'.format(Z)))
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filename='time_*_Z_{:.1f}_fCum_i.csv'.format(Z)
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filesCum_i = sorted(glob.glob(path+filename))
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time, x, v, f_i = readF.read(filesCum_i[-1])
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sumF += f_i[0]
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plt.plot(v**2*m_i*0.5/e, f_i[0]*e/m_i/v, label=Z)
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print(time)
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plt.plot(v**2*m_i*0.5/e, sumF*e/m_i/v, label='sum', color='k', linestyle='dashed')
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plt.yscale('log')
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