论文标题

Mira型变量T UMI的脉动周期的流体动力建模降低

Hydrodynamic modelling of pulsation period decrease in the Mira-type variable T UMi

论文作者

Fadeyev, Yuri A.

论文摘要

在Mira型变量T UMI的氦燃烧壳的初始阶段的初始阶段,脉冲周期的降低,使用恒星进化和辐射流体动力学的数值方法研究。为此,计算了主序列上的恒星$ 1M_ \ odot \ le m_ \ textrm {zams} \ le 2.2m_ \ odot $ and Metallicity $ z = 0.01 $。 AGB进化序列的选定模型用于确定初始条件和流体动力学方程的时间依赖性内部边界条件,这些方程描述了径向脉动恒星中进化变化。在热脉冲的初始阶段,周期开始下降几乎与氦气燃烧的光度几乎一致。该期间最快的降低发生在前三十年中。由于恒星的收缩和模式从基本模式转换为第一个泛音,脉动周期均降低。模式切换的时间尺度是几十个脉动周期的顺序。 Mira型变量T UMI的当前模型是具有小振幅半规则振荡的首个过时的脉动器。周期开始时,脉动周期的理论估计值三十年后的周期变化率与AGB恒星的可用观察数据一致,其中质量为1004万美元\ odot \ odot \ le m \ le m \ le m \ le m \ le 148m_ \ odot $。

Pulsation period decrease during the initial stage of the thermal pulse in the helium-burning shell of the Mira-type variable T UMi is investigated with numerical methods of stellar evolution and radiation hydrodynamics. To this end, a grid of evolutionary tracks was calculated for stars with masses on the main sequence $1M_\odot\le M_\textrm{ZAMS}\le 2.2M_\odot$ and metallicity $Z=0.01$. Selected models of AGB evolutionary sequences were used for determination of the initial conditions and the time--dependent inner boundary conditions for the equations of hydrodynamics describing evolutionary changes in the radially pulsating star. The onset of period decrease during the initial stage of the thermal pulse is shown to nearly coincide with the peak helium-burning luminosity. The most rapid decrease of the period occurs during the first three decades. The pulsation period decreases due to both contraction of the star and mode switching from the fundamental mode to the first overtone. The time-scale of mode switching is of the order of a few dozen pulsation cycles. The present-day model of the Mira-type variable T UMi is the first-overtone pulsator with small-amplitude semi-regular oscillations. Theoretical estimates of the pulsation period at the onset of period decrease and the rate of period change three decades later are shown to agree with available observational data on T UMi for AGB stars with masses $ 1.04M_\odot\le M\le 1.48M_\odot$.

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