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L. I. Mashonkina, T.A. Ryabchikova Institute of Astronomy RAS A. N. Ryabtsev Institute of Spectroscopy RAS NLTE ionization equilibrium of Nd II and Nd.

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Presentation on theme: "L. I. Mashonkina, T.A. Ryabchikova Institute of Astronomy RAS A. N. Ryabtsev Institute of Spectroscopy RAS NLTE ionization equilibrium of Nd II and Nd."— Presentation transcript:

1 L. I. Mashonkina, T.A. Ryabchikova Institute of Astronomy RAS A. N. Ryabtsev Institute of Spectroscopy RAS NLTE ionization equilibrium of Nd II and Nd III in cool A and Ap stars.

2 Outline of the talk 1. Short Introduction 2. Models of Nd II/Nd III atoms and method of NLTE calculations 3. NLTE corrections 4. Application to Ap stars 5. Uncertainty of NLTE calculations

3 Term structure Nd II (1651 levels) Nd III (607 levels)

4 NLTE line formation Accelerated Lambda Iteration method, realized in the code DETAIL (Munich University) was used. The final model atom includes : 247 Nd II levels + 68 Nd III levels + Nd IV ground state. Energy levels : NIST, Blaise et al. (1984), our calc. Oscillator strengths: VALD + our calculations. Photoionization cross-sections: hydrogenic Collisional cross-sections: van Regemorter (1962) (allowed trans.), Ω = 1. (forbid. Trans.)

5 NLTE effects on Nd II and Nd III populations

6 NLTE corrections for Nd II and Nd III lines

7 Nd distribution roAp star γ Equ roAp star γ Equ b-factors NLTE Nd calculations in the atmosphere of

8 Comparison between the observed and computed line profiles. Nd II 5319 --- top Nd III 5294 --- bottom Observations -- black line, LTE calculations in stratified atmosphere -- blue dashed line NLTE calculations in stratified atmosphere -- red line roAp star γ Equ

9 Uncertainty of NLTE calculations NLTE abundance correction variations : photoionization cross-sections (stratified Nd) σ(ph-ion) : Δ NLTE = 1.07 - 1.31 (Nd II) and Δ NLTE = (-0.42) – (-0.48) (Nd III) σ(ph-ion) / 100 → NLTE effects decrease : Δ NLTE = 0.56 - 0.80 (Nd II) and Δ NLTE = (-0.26) – (-0.34) (Nd III) σ(ph-ion) x 100 → NLTE effects increase : Δ NLTE = 1.16 - 1.56 (Nd II) and Δ NLTE = (-0.41) – (-0.50) (Nd III) collisional cross-sections (homogeneous Nd) σ(coll) : Δ NLTE = 0.07 – (-0.04) (Nd II) and Δ NLTE = (-0.27) – (-0.31) (Nd III) σ(coll) x 10 → NLTE effects decrease : Δ NLTE = 0.05 – (-0.02) (Nd II) and Δ NLTE = (-0.17) – (-0.20) (Nd III)

10 Acknowledgements We are very grateful to : Prof. Thomas Gehren for providing the codes DETAIL and MAFAGS Presidium RAS Programme ''Nonstationary phenomena in astronomy'', RFBR grant number 04-02-16788, the Russian Federal Programme ''Astronomy'' for partial financial support. All NLTE calculations were performed using eridani computer of the Institute of Astronomy and Astrophysics of Munich University.


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