2012
DOI: 10.1051/0004-6361/201118366
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Approximations for radiative cooling and heating in the solar chromosphere

Abstract: Context. The radiative energy balance in the solar chromosphere is dominated by strong spectral lines that are formed out of LTE. It is computationally prohibitive to solve the full equations of radiative transfer and statistical equilibrium in 3D time dependent MHD simulations. Aims. We look for simple recipes to compute the radiative energy balance in the dominant lines under solar chromospheric conditions. Methods. We use detailed calculations in time-dependent and 2D MHD snapshots to derive empirical formu… Show more

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Cited by 185 publications
(165 citation statements)
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“…R is the optically thin radiative emission, which can be calculated using a set of piecewise power laws, a fit to radiative loss curves calculated by the Chianti atomic database for equilibrium ionization or a full non-equilibrium treatment of the radiating ions (thermal bremmstrahlung is also included in the calculation). R can also be calculated for optically thick conditions in the lower atmosphere using the treatment given by Carlsson & Leenaarts (2012) and in this case the presence of neutral species is accounted for (e.g., number density of neutrals, ions, and electrons, inter-species collisions, thermal conduction of neutral hydrogen). However, in the present work the chromosphere is maintained at a uniform temperature (20,000 K) by reducing the optically thin radiative losses to zero over a specified temperature interval (100 K) above the chromospheric temperature (Klimchuk et al 1987).…”
Section: A1 the Hydrodynamic Equationsmentioning
confidence: 99%
“…R is the optically thin radiative emission, which can be calculated using a set of piecewise power laws, a fit to radiative loss curves calculated by the Chianti atomic database for equilibrium ionization or a full non-equilibrium treatment of the radiating ions (thermal bremmstrahlung is also included in the calculation). R can also be calculated for optically thick conditions in the lower atmosphere using the treatment given by Carlsson & Leenaarts (2012) and in this case the presence of neutral species is accounted for (e.g., number density of neutrals, ions, and electrons, inter-species collisions, thermal conduction of neutral hydrogen). However, in the present work the chromosphere is maintained at a uniform temperature (20,000 K) by reducing the optically thin radiative losses to zero over a specified temperature interval (100 K) above the chromospheric temperature (Klimchuk et al 1987).…”
Section: A1 the Hydrodynamic Equationsmentioning
confidence: 99%
“…As a result, it is important to repeat dynamic simulations such as those of WE04 and Carlsson & Stein (1997) that include magnetic fields. Basically all chromospheric simulations to date share simplifications regarding the topology or presence of small-scale magnetic fields, scattering, time-dependent hydrogen ionization, as well as the NLTE radiative transfer (Carlsson & Leenaarts 2012). …”
Section: Semi-empirical Vs Dynamic Chromospheric Modelsmentioning
confidence: 99%
“…] and SYNSPEC [32]. Another one is to use more physical escape probabilities [33]. Radiation parameters in this work (energy, flux and opacities) are integrated over all frequencies.…”
Section: Conclusion and Prospectsmentioning
confidence: 99%