J/A+A/616/A58       Variability of the adiabatic parameter   (de Avillez+, 2018)

Variability of the adiabatic parameter in monoatomic thermal and non-thermal plasmas. de Avillez M.A., Anela G.J., Breitschwerdt D. <Astron. Astrophys. 616, A58 (2018)> =2018A&A...616A..58D 2018A&A...616A..58D (SIMBAD/NED BibCode)
ADC_Keywords: Energy distributions ; Atomic physics ; Models Keywords: atomic processes - atomic data - hydrodynamics - methods: numerical - ISM: general - intergalactic: medium Abstract: Numerical models of the evolution of interstellar and intergalactic plasmas often assume that the adiabatic parameter γ (the ratio of the specific heats) is constant (5/3 in monoatomic plasmas). However, γ is determined by the total internal energy of the plasma, which depends on the ionic and excitation state of the plasma. Hence, the adiabatic parameter may not be constant across the range of temperatures available in the interstellar medium. We aim to carry out detailed simulations of the thermal evolution of plasmas with Maxwell-Boltzmann and non-thermal (κ and n) electron distributions in order to determine the temperature variability of the total internal energy and of the adiabatic parameter. The plasma, composed of H, He, C, N, O, Ne, Mg, Si, S, and Fe atoms and ions, evolves under collisional ionization equilibrium conditions, from an initial temperature of 109K. The calculations include electron impact ionization, radiative and dielectronic recombinations and line excitation. The ionization structure was calculated solving a system of 112 linear equations using the Gauss elimination method with scaled partial pivoting. Numerical integrations used in the calculation of ionization and excitation rates are carried out using the double-exponential over a semi-finite interval method. In both methods a precision of 10-15 is adopted. The total internal energy of the plasma is mainly dominated by the ionization energy for temperatures lower than 8x104K with the excitation energy having a contribution of less than one percent. In thermal and non-thermal plasmas composed of H, He, and metals, the adiabatic parameter evolution is determined by the H and He ionizations leading to a profile in general having three transitions. However, for κ distributed plasmas these three transitions are not observed for {kappa<15} and for {kappa<5} there are no transitions. In general, γ varies from 1.01 to 5/3. Lookup tables of the γ parameter are presented as supplementary material. Description: Tables 1 and 2 present the adiabatic parameter of the gas versus temperature (K) for the Maxwellian, n and κ distributions, with n, kappa = 2, 3, 5, 10 and 15. File Summary: -------------------------------------------------------------------------------- FileName Lrecl Records Explanations -------------------------------------------------------------------------------- ReadMe 80 . This file table1.dat 76 600 gamma vs. logT for MB and kappa distributions table2.dat 76 600 gamma vs. logT for MB and n distributions -------------------------------------------------------------------------------- Byte-by-byte Description of file:table1.dat -------------------------------------------------------------------------------- Bytes Format Units Label Explanations -------------------------------------------------------------------------------- 1- 4 F4.2 [K] logT Temperature in log scale 7- 16 E10.5 --- MB gamma for MB distribution 19- 28 E10.5 --- k2 gamma for k=2 distribution 31- 40 E10.5 --- k3 gamma for k=3 distribution 43- 52 E10.5 --- k5 gamma for k=5 distribution 55- 64 E10.5 --- k10 gamma for k=10 distribution 67- 76 E10.5 --- k15 gamma for k=15 distribution -------------------------------------------------------------------------------- Byte-by-byte Description of file: table2.dat -------------------------------------------------------------------------------- Bytes Format Units Label Explanations -------------------------------------------------------------------------------- 1- 4 F4.2 [K] logT Temperature in log scale 7- 16 E10.4 --- n1 gamma for n=1 distribution (MB distribution) 19- 28 E10.4 --- n2 gamma for n=2 distribution 31- 40 E10.4 --- n3 gamma for n=3 distribution 43- 52 E10.4 --- n5 gamma for n=5 distribution 55- 64 E10.4 --- n10 gamma for n=10 distribution 67- 76 E10.4 --- n15 gamma for n=15 distribution -------------------------------------------------------------------------------- Acknowledgements: Miguel A. de Avillez, mavillez(at)galaxy.lca.uevora.pt
(End) M.A. de Avillez [UEvora, Portugal], P. Vannier [CDS] 19-May-2018
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