J/A+A/529/A103     Radiative losses in solar and stellar coronae  (Dudik+, 2011)

The bound-bound and free-free radiative losses for the nonthermal distributions in solar and stellar coronae. Dudik J., Dzifcakova E., Karlicky M., Kulinova A. <Astron. Astrophys. 529, A103 (2011)> =2011A&A...529A.103D 2011A&A...529A.103D
ADC_Keywords: Atomic physics Keywords: atomic processes - radiation mechanisms: non-thermal - Sun: corona - stars: coronae - Sun: X-rays, gamma rays - instabilities Abstract: The radiative-loss function is an important ingredient in the physics of the solar corona, transition region and flares. We investigate the radiative losses due to the bound-bound transitions and bremsstrahlung and bremsstrahlung for nonthermal κ- and n-distributions. The bound-bound radiative losses are computed by integration of synthetic spectra. Analytical expression for nonthermal bremsstrahlung is derived. The bremsstrahlung is computed numerically using accurate values of the free-free Gaunt factor. We find that the changes in radiative-loss functions due to nonthermal distributions are several times larger than the errors due to missing contribution of the free-bound continuum or errors in atomic data. For κ-distributions, the radiative-loss functions are in general lesser than for Maxwellian distribution, with few exceptions caused by the behavior of Fe. The peaks of the radiative-loss functions are in general flatter. The situation is opposite for n-distributions, for which the radiative-loss functions have higher and narrower peaks. Local minima and maxima of the radiative-loss functions may also be shifted. The contribution from bremsstrahlung change only by few percent except the extreme nonthermal case of κ=2. Stability analysis reveals that the X-ray loops are stable against the radiatively-driven thermal instability. Description: The radiative losses due to bound-bound and free-free transitions calculated for plasma with nonthermal κ- and n-distributions of electron energies are presented. The radiative losses are calculated for the values of κ=2, 3, 5, and 10 (rloss_k.dat) and n=1 (Maxwellian), 3, 5, and 11 (rloss_n.dat) as function of temperature (T) or pseudo-temperature (tau) for the assumed value of electron density ne=1016m-3. The ne*nH factor is not included in the calculations. File Summary: -------------------------------------------------------------------------------- FileName Lrecl Records Explanations -------------------------------------------------------------------------------- ReadMe 80 . This file rloss_k.dat 48 151 Radiative losses for κ-distributions rloss_n.dat 48 151 Radiative losses for n-distributions -------------------------------------------------------------------------------- Byte-by-byte Description of file: rloss_k.dat -------------------------------------------------------------------------------- Bytes Format Units Label Explanations -------------------------------------------------------------------------------- 1- 4 F4.2 [K] log(T) [5/8] Temperature (decimal log) 7- 15 E9.3 W/m3 k2 Radiative losses for κ=2 18- 26 E9.3 W/m3 k3 Radiative losses for κ=3 29- 37 E9.3 W/m3 k5 Radiative losses for κ=5 40- 48 E9.3 W/m3 k10 Radiative losses for κ=10 -------------------------------------------------------------------------------- Byte-by-byte Description of file: rloss_n.dat -------------------------------------------------------------------------------- Bytes Format Units Label Explanations -------------------------------------------------------------------------------- 1- 4 F4.2 [K] log(tau) [5/8] Pseudo-Temperature (decimal log) (1) 7- 15 E9.3 W/m3 n1 Radiative losses for n=1 (1) 18- 26 E9.3 W/m3 n3 Radiative losses for n=3 29- 37 E9.3 W/m3 n5 Radiative losses for n=5 40- 48 E9.3 W/m3 n11 Radiative losses for n=11 -------------------------------------------------------------------------------- Note (1): τ=(n+2)T/3; n=1 is the Maxwellian distribution. -------------------------------------------------------------------------------- Acknowledgements: J. Dubik, dudik(at)fmph.uniba.sk, DAPEM, FMPhI, Comenius Univ., Slovakia
(End) J. Dudik [DAPEM], Patricia Vannier [CDS] 03-Mar-2011
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