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# Computers & Fluids, 186, 38-57.
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#
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# This is effectively a zero-dimensional case because the spatial gradients are zero, and we use it to test the
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- # collission source terms.
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+ # collision source terms.
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#
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# To run this physically relevant test, we use the following characteristic quantities to non-dimensionalize
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# the equations:
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- # Characteristic length: L_inf = 1.00E-03 m
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- # Characteristic density: rho_inf = 1.99E+00 kg/m^3
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- # Characteristic velocity: V_inf = 1.00E+06 m/s
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- # Characteristic vacuum permeability: mu0_inf = 1.26E-06 N/A^2
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- # Characteristic gas constant: R_inf = 6.92237E+02 J/kg/K
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+ # Characteristic length: L_inf = 1.00E-03 m (domain size)
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+ # Characteristic density: rho_inf = 1.99E+00 kg/m^3 (corresponds to a number density of 1e20 cm^{-3})
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+ # Characteristic vacuum permeability: mu0_inf = 1.26E-06 N/A^2 (for equations with mu0 = 1)
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+ # Characteristic gas constant: R_inf = 6.92237E+02 J/kg/K (specific gas constant for a Carbon fluid)
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+ # Characteristic velocity: V_inf = 1.00E+06 m/s
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#
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# The results of the paper can be reproduced using `source_terms = source_terms_collision_ion_ion` (i.e., only
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# taking into account ion-ion collisions). However, we include ion-electron collisions assuming a constant
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