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The Contour Method: a New Approach to Finding Modes of Nonadiabatic Stellar Pulsations

机译:轮廓方法:寻找非等离恒星脉动模式的新方法

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摘要

The contour method is a new approach to calculating the nonadiabatic pulsation frequencies of stars. These frequencies can be found by solving for the complex roots of a characteristic equation constructed from the linear nonadiabatic stellar pulsation equations. A complex-root solver requires an initial trial frequency for each nonadiabatic root. A standard method for obtaining initial trial frequencies is to use a star's adiabatic pulsation frequencies, but this method can fail to converge to nonadiabatic roots, especially as the growth and/or damping rate of the pulsations becomes large. The contour method provides an alternative way to obtain initial trial frequencies that robustly converges to nonadiabatic roots, even for stellar models with extremely nonadiabatic pulsations and thus high growth/damping rates. We describe the contour method implemented in the gyre stellar pulsation code and use it to calculate the nonadiabatic pulsation frequencies of and β Cephei star models, and of a extreme helium star model.
机译:轮廓方法是计算恒星非等离脉动频率的新方法。通过求解由线性非等级恒星脉动脉动方程构成的特征方程的复合根来找到这些频率。复杂根求解器需要每个非抗脂肪根的初始试验频率。获得初始试验频率的标准方法是使用星的绝热脉动频率,但这种方法不能收敛到非等压根,特别是随着脉动的生长和/或阻尼速率变大。轮廓方法提供了一种替代方法,以获得初始试验,该初始试验甚至稳健地收敛到非等级根,即使对于具有极其不成的脉动的恒星模型以及高生长/阻尼速率。我们描述了在Gyre Stellar脉动码中实现的轮廓方法,并使用它来计算和βcephei星模型的非等离脉动频率,以及极端氦星模型。

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