Non-adiabatic oscillations of compact stars in general relativity
L.Gualtieri, J.A.Pons, G.Miniutti

TL;DR
This paper introduces a formalism for analyzing non-adiabatic, non-radial oscillations of non-rotating compact stars in general relativity, accounting for thermal diffusion effects on oscillation modes and damping times.
Contribution
The authors develop a new formalism that incorporates thermal diffusion into the study of stellar oscillations within general relativity, extending previous adiabatic models.
Findings
Thermal diffusion significantly alters p- and g-mode frequencies.
Damping times are reduced by over two orders of magnitude due to thermal effects.
Fundamental mode frequencies remain largely unaffected by thermal diffusion.
Abstract
We have developed a formalism to study non-adiabatic, non-radial oscillations of non-rotating compact stars in the frequency domain, including the effects of thermal diffusion in the framework of general relativistic perturbation theory. When a general equation of state depending on temperature is used, the perturbations of the fluid result in heat flux which is coupled with the spacetime geometry through the Einstein field equations. Our results show that the frequency of the first pressure (p) and gravity (g) oscillation modes is significantly affected by thermal diffusion, while that of the fundamental (f) mode is basically unaltered due to the global nature of that oscillation. The damping time of the oscillations is generally much smaller than in the adiabatic case (more than two orders of magnitude for the p- and g-modes) reflecting the effect of thermal dissipation. Both the…
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