2014
DOI: 10.1134/s1063772914090029
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The role of metals in cooling gas behind shock fronts in the atmospheres of cool stars

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Cited by 13 publications
(17 citation statements)
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“…The authors fulfilled calculations of a one-dimensional radiative shock wave and demonstrated the formation of a region with a small gradient of the plasma parameters: temperature, pressure, and density (see Figures 3 and 4 in Katsova et al (1981)). This result is confirmed by the calculations of the radiative cooling behind a shock front in the atmospheres of cool stars (see Fadeyev & Gillet (2001) and Belova et al (2014)) with a more detailed account for the elementary processes in the plasma: ionization, recombination, bremsstrahlung, excitation and de-excitation of discrete levels of atoms and ions as well as radiation scattering at the frequencies of spectral lines.…”
Section: Introductionsupporting
confidence: 64%
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“…The authors fulfilled calculations of a one-dimensional radiative shock wave and demonstrated the formation of a region with a small gradient of the plasma parameters: temperature, pressure, and density (see Figures 3 and 4 in Katsova et al (1981)). This result is confirmed by the calculations of the radiative cooling behind a shock front in the atmospheres of cool stars (see Fadeyev & Gillet (2001) and Belova et al (2014)) with a more detailed account for the elementary processes in the plasma: ionization, recombination, bremsstrahlung, excitation and de-excitation of discrete levels of atoms and ions as well as radiation scattering at the frequencies of spectral lines.…”
Section: Introductionsupporting
confidence: 64%
“…The evolution of T e is caused by the balance between the supply of energy in elastic collisions with ions and atoms and radiative losses in the Lyman-α line. The radiative cooling in the hydrogen lines is the most intensive at T e ∼ 1 eV (see Belova et al (2014)). Therefore, we assume that 0.8 eV T e 1.5 eV.…”
Section: Statement Of the Problemmentioning
confidence: 99%
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“…Fadeyev and Gillet [13], Bychkov et al [14] have calculated the profile of a stationary plane-parallel radiative shock wave with detailed accounting for elementary processes in the post-shock plasma: the electron impact ionization, the triple recombination, the electron impact excitation and de-excitation, etc. 11 The following parameters were chosen in [14] for the unperturbed gas: the total concentration of ions and atoms N 0 = 10 12 cm −3 , a temperature T 0 = 3000 K, and a magnetic field H 0 = 2 G. The magnetic field is oriented perpendicular to the gas velocity [14]. The plasma flows through the discontinuity surface at a velocity of u 0 = 60 km/s (we use a frame of reference in which the shock front is at rest).…”
mentioning
confidence: 99%