2007
DOI: 10.1016/j.hedp.2007.02.020
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Radiation transport and density effects in non-equilibrium plasmas

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Cited by 13 publications
(9 citation statements)
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“…The properties of the stagnating plasma are obtained from the measurements described above with the aid of the following modeling [12]: the stagnating plasma is assumed to be a uniform cylinder with a radius R(t), an electron density n e (t), and an electron temperature T e (t). Our timedependent collisional-radiative calculations account for the radiation transport self-consistently.…”
mentioning
confidence: 99%
“…The properties of the stagnating plasma are obtained from the measurements described above with the aid of the following modeling [12]: the stagnating plasma is assumed to be a uniform cylinder with a radius R(t), an electron density n e (t), and an electron temperature T e (t). Our timedependent collisional-radiative calculations account for the radiation transport self-consistently.…”
mentioning
confidence: 99%
“…(8)(9)(10)(11) has two important properties: (i) it gives the correct quasistatic width in the high-density/lowtemperature limit and (ii) reproduces the expected T -and N p -dependences in the lowdensity/high-temperature impact limit [5],…”
Section: Methodsmentioning
confidence: 91%
“…The calculations are very fast, therefore, it becomes practical to incorporate them, into non-LTE plasma kinetics codes (e.g., [10,11]), compromising neither accuracy nor computational resources required. Furthermore, the computational time is independent of the principal quantum numbers of the transitions involved, therefore, the method can be easily applied to such complex phenomena as merging of the discrete and continuum spectra and ionization potential lowering due to plasma effects.…”
Section: Examples and Applicationsmentioning
confidence: 99%
“…1. Calculated spectrum of the Al III 4se4p doublet with n e ¼ 10 17 cm À3 , T e ¼ 3 eV, B ¼ 6.5 T, and an instrumental resolution of 0.5 Å. at 5722 Å was 1.0 Â 10 À2 Collisional radiative (C-R) [4,5] modeling calculated an electron temperature of 4 eV for this line ratio. Therefore, we concluded that the plasmas electron temperature was 4 eV or greater for these two spectra.…”
Section: Shown Inmentioning
confidence: 89%