2003
DOI: 10.1086/378717
|View full text |Cite
|
Sign up to set email alerts
|

Atomic Data and Spectral Line Intensities for S xi

Abstract: Electron impact collision strengths, energy levels, oscillator strengths, and spontaneous radiative decay rates are calculated for S xi. The configurations included are 2s 2 2p 2 , 2s2p 3 , 2p 4 , 2s 2 2p3l, and 2s 2 2p4l (l ¼ s, p, d ), giving rise to 72 fine-structure levels in intermediate coupling. Collision strengths are calculated at five incident energies, 32, 60, 90, 120, and 150 ryd. Excitation rate coefficients are calculated as a function of electron temperature by assuming a Maxwellian electron vel… Show more

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
3
1
1

Citation Types

4
15
0

Year Published

2011
2011
2020
2020

Publication Types

Select...
6
1

Relationship

0
7

Authors

Journals

citations
Cited by 10 publications
(19 citation statements)
references
References 48 publications
4
15
0
Order By: Relevance
“…additional CI configuration S IX 2s x 2p y (x + y = 6) 2s 2 2p 3 4l, 2s2p 4 3s (except for 5 P and 3 P) 2s 2 2p 3 3l 2s2p 4 {3p, 3d, 4l} 2s2p 4 3s ( 5 P and 3 P) 2p 5 {3, 4}l 2s 2 2p 2 3l x 3l ′y (x + y = 2) S X 2s x 2p y (x + y = 5) 2s2p 3 {3, 4}l 2s 2 2p 2 3l 2s 2 2p 2 4l 2s2p 3 3s ( 6 S, 4 S and 4 D) 2p 4 {3, 4}l 2s2p 3 3p ( 6 P and 4 P) S XI 2s x 2p y (x + y = 4) 2p 3 3p ( 1 D, 1 S) 2s 2 2p3l, 2s2p 2 3l 2p 3 3p ( 3 S, 1,3 P/D/F) 2s 2 2p4l, 2p 3 3s 2s2p 2 4l 2p 3 3p (except for 1 D, 1 S) 2p 3 4l 2p 3 3d (except for 3 S, 1,3 P/D/F) S XII 2s x 2p y (x + y = 3) 2p 2 3{4}l, 2s3s3l 2s 2 3{4}l, 2s2p3{4}l 2p3s3l, 2s3p 2 , 2s3d 2 tion and those of the 2p 4 configuration, the present results are systematically higher than NIST data by 1-2%. The present AS result shows an excellent agreement (less than 0.5%) with the result of Landi & Bhatia (2003) for all levels of the n=3 configurations. However, both sets of results are systematically higher than the NIST data for the levels of n=2 complex, those of Landi & Bhatia (2003) more-so than the present which are within 2% (excluding the 5 S 2 ).…”
Section: Configurationssupporting
confidence: 80%
See 1 more Smart Citation
“…additional CI configuration S IX 2s x 2p y (x + y = 6) 2s 2 2p 3 4l, 2s2p 4 3s (except for 5 P and 3 P) 2s 2 2p 3 3l 2s2p 4 {3p, 3d, 4l} 2s2p 4 3s ( 5 P and 3 P) 2p 5 {3, 4}l 2s 2 2p 2 3l x 3l ′y (x + y = 2) S X 2s x 2p y (x + y = 5) 2s2p 3 {3, 4}l 2s 2 2p 2 3l 2s 2 2p 2 4l 2s2p 3 3s ( 6 S, 4 S and 4 D) 2p 4 {3, 4}l 2s2p 3 3p ( 6 P and 4 P) S XI 2s x 2p y (x + y = 4) 2p 3 3p ( 1 D, 1 S) 2s 2 2p3l, 2s2p 2 3l 2p 3 3p ( 3 S, 1,3 P/D/F) 2s 2 2p4l, 2p 3 3s 2s2p 2 4l 2p 3 3p (except for 1 D, 1 S) 2p 3 4l 2p 3 3d (except for 3 S, 1,3 P/D/F) S XII 2s x 2p y (x + y = 3) 2p 2 3{4}l, 2s3s3l 2s 2 3{4}l, 2s2p3{4}l 2p3s3l, 2s3p 2 , 2s3d 2 tion and those of the 2p 4 configuration, the present results are systematically higher than NIST data by 1-2%. The present AS result shows an excellent agreement (less than 0.5%) with the result of Landi & Bhatia (2003) for all levels of the n=3 configurations. However, both sets of results are systematically higher than the NIST data for the levels of n=2 complex, those of Landi & Bhatia (2003) more-so than the present which are within 2% (excluding the 5 S 2 ).…”
Section: Configurationssupporting
confidence: 80%
“…For S 10+ , the newest excitation data are attributed to be the work of Landi & Bhatia (2003), who have extended a previous (n=3) DW calculation to include n=4 configurations (viz 2s 2 2p4l ′ , l ′ =s, p and d). Their results have been incorporated into astrophysical modelling codes, e.g.…”
Section: Introductionmentioning
confidence: 99%
“…For both cases the authors found the plasma temperature component peaked near 1 MK. Landi and Young (2009) reported on a cold, bright portion of an AR observed by the EIS instrument. The emitting region was characterized by a large maximum at log T ≈ 5.6, corresponding to transition region temperatures, and a broad tail in the DEM distribution extending to higher temperatures.…”
Section: Introductionmentioning
confidence: 99%
“…In a magnetized weakly collisional plasma, each of the gyrotropic heat fluxes is modeled as q ∼ b · ∇ T where T refers to the corresponding temperature fluctuations (Spitzer & Härm 1953) Differently, in the collisionless regime, the heat flux scales like v th T (Hollweg 1974), where v th is the associated thermal velocity. Transition between these two regimes in the solar wind was re-cently studied both from observational data ) and numerical simulations (Landi et al 2014). The low-frequency linear kinetic theory reproduces this scaling, but the relation involves a Hilbert transform along the equilibrium magnetic field lines, making the system dissipative as a consequence of Landau damping (see e.g.…”
Section: Main Features Of the Modelmentioning
confidence: 98%