Sponsor
Portland State University. Department of Physics
First Advisor
Erik Sanchez
Term of Graduation
Spring 2026
Date of Publication
5-18-2026
Document Type
Thesis
Degree Name
Master of Science (M.S.) in Physics
Department
Physics
Language
English
Subjects
Lineshapes, Opacity, Plasma, Relativistic corrections, Solar core, Spectroscopy
Physical Description
1 online resource (x, 113 pages)
Abstract
An extension of theoretical Stark broadening for spectral lines in hot plasmas is developed with corrections for close-in and relativistic interactions between plasma electrons and radiating atoms/ions. The analytical framework followed is the semi- classical 'impact' theory of line broadening developed by Griem, the standard in the field. We develop the relativistic model analytically by describing the free electron's interaction as a perturbation of the radiating system with the first-order relativistic Breit Hamiltonian. The relativistic part of electron broadening scales with electron temperature Te3/2 and has only weak dependence on electron density Ne. Lineshape models considering only the electrostatic plasma-atom interaction scale with 1/√Te and linearly with Ne. Consequently, relativistic effects consti- tute a significant, even dominant electron broadening mechanism for medium-Z ion (here, Fe(XXV)) K-α transitions for hot plasmas of moderate or less density. Relativistic corrections increase spectral line broadening in the line core and enhance brightness in the wings of the line compared to electrostatic-only predictions. This effect is strong enough that lineshapes from hot, less dense plasmas (usually considered effectively transparent) could be misinterpreted as coming from much denser, cooler plasmas. This result motivates further investigation into relativistic effects on spectral line broadening in hot plasmas.
Rights
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Persistent Identifier
https://archives.pdx.edu/ds/psu/44909
Recommended Citation
McNaughton, Asa Drew Dawdy, "Relativistic Corrections to H, O(VII), and Fe(XXV) Lineshapes in Hot Plasmas" (2026). Dissertations and Theses. Paper 7104.