Wind modelling of very massive stars up to 300 solar masses

TL;DR

This study presents new Monte Carlo models for mass loss in very massive stars up to 300 solar masses, revealing a transition in wind properties and spectral features at high luminosities and Eddington factors, challenging existing mass-loss assumptions.

Contribution

Introduces a dynamical approach to model mass loss in very massive stars, showing a transition in wind characteristics and spectral morphology at high Eddington factors.

Findings

Mass-loss rates increase sharply at high Gamma, surpassing the single-scattering limit.

Transition from O-type to Wolf-Rayet wind features occurs at optical thickness threshold.

Mass-loss dependence on Gamma is consistent with a power-law Mdot ∝ Gamma^5.

Abstract

Some studies have claimed a universal stellar upper-mass limit of 150 Msun. A factor that is often overlooked is that there might be a difference between the current and initial masses of the most massive stars, as a result of mass loss. We present Monte Carlo mass-loss predictions for very massive stars in the range 40-300 Msun, with large luminosities and Eddington factors Gamma. Using our new dynamical approach, we find an upturn in the mass-loss vs. Gamma dependence, at the point where the winds become optically thick. This coincides with the location where wind efficiency numbers surpass the single-scattering limit of Eta = 1, reaching values up to Eta = 2.5. Our modelling suggests a transition from common O-type winds to Wolf-Rayet characteristics at the point where the winds become optically thick. This transitional behaviour is also revealed with respect to the wind acceleration parameter beta, which starts at values below 1 for the optically thin O-stars, and naturally reaches values as high as 1.5-2 for the optically thick Wolf-Rayet models. An additional finding concerns the transition in spectral morphology of the Of and WN characteristic He II line at 4686 Angstrom. When we express our mass-loss predictions as a function of the electron scattering Gamma_e (=L/M) only, we obtain a mass-loss Gamma dependence that is consistent with a previously reported power-law Mdot propto Gamma^5 (Vink 2006) that was based on our semi-empirical modelling approach. When we express Mdot in terms of both Gamma and stellar mass, we find Mdot propto M^0.8 Gamma^4.8 for our high Gamma models. Finally, we confirm that the Gamma-effect on the mass-loss predictions is much stronger than that of an increased helium abundance, calling for a fundamental revision in the way mass loss is incorporated in evolutionary models of the most massive stars.