Go to the source code of this file.
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| | plotSolution.calc_a (g, nu=3) |
| | exponents of the polynomials of the sedov solution g - the polytropic gamma nu - the dimension
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| | plotSolution.calc_beta (v, g, nu=3) |
| | beta values for the sedov solution (coefficients of the polynomials of the similarity variables) v - the similarity variable g - the polytropic gamma nu- the dimension
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| | plotSolution.sedov (t, E0, rho0, g, n=1000, nu=3) |
| | solve the sedov problem t - the time E0 - the initial energy rho0 - the initial density n - number of points (10000) nu - the dimension g - the polytropic gas gamma
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| float | plotSolution.boxsize = 1.0 |
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| | plotSolution.vel_x = partData.v[:, 0] |
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| | plotSolution.pressure = partData.pressure |
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| | plotSolution.density = partData.density |
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| | plotSolution.mass = partData.mass |
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| | plotSolution.energy = partData.u |
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| float | plotSolution.v_r = x * vel_x / r |
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| float | plotSolution.rho_0 = 1.0 |
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| float | plotSolution.P_0 = 1.0e-6 |
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| float | plotSolution.E_0 = 1.0 |
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| | plotSolution.r_s = np.insert(r_s, np.size(r_s), [r_shock, r_shock * 3]) |
| |
| | plotSolution.r_shock |
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| dict | plotSolution.sim_props |
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| dict | plotSolution.solution_props |
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| | plotSolution.ax1 = fig.add_subplot(2, 2, 1) |
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| | plotSolution.ax2 = fig.add_subplot(2, 2, 2) |
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| | plotSolution.ax3 = fig.add_subplot(2, 2, 3) |
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| | plotSolution.ax4 = fig.add_subplot(2, 2, 4) |
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| | plotSolution.direction |
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| | plotSolution.top |
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| | plotSolution.True |
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| | plotSolution.right |
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1.9.8