首页> 外文期刊>The Astrophysical journal >MAGNETIC FIELDS IN MASSIVE STARS. II. THE BUOYANT RISE OF MAGNETIC FLUX TUBES THROUGH THE RADIATIVE INTERIOR
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MAGNETIC FIELDS IN MASSIVE STARS. II. THE BUOYANT RISE OF MAGNETIC FLUX TUBES THROUGH THE RADIATIVE INTERIOR

机译:恒星中的磁场。二。穿过辐射内部的磁通管的上升

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We present results from an investigation of the dynamical behavior of buoyant magnetic flux rings in the radiative interior of a uniformly rotating, early-type star. Our physical model describes a thin, axisymmetric, toroidal flux tube that is released from the outer boundary of the convective core and is acted on by buoyant, centrifugal, Coriolis, magnetic tension, and aerodynamic drag forces. We find that rings emitted in the equatorial plane can attain a stationary equilibrium state that is stable with respect to small displacements in radius, but is unstable when perturbed in the meridional direction. Rings emitted at other latitudes travel toward the surface along trajectories that largely parallel the rotation axis of the star. Over much of the ascent, the instantaneous rise speed is determined by the rate of heating by the absorption of radiation that diffuses into the tube from the external medium. Since the timescale for this heating varies like the square of the tube cross-sectional radius, for the same field strength, thin rings rise more rapidly than do thick rings. For a reasonable range of assumed ring sizes and field strengths, our results suggest that buoyancy is a viable mechanism for bringing magnetic flux from the core to the surface, being capable of accomplishing this transport in a time that is generally much less than the stellar main-sequence lifetime.
机译:我们目前的研究结果是对均匀旋转的早期型恒星辐射内部的浮力磁通环的动力学行为进行的研究。我们的物理模型描述了一个细的,轴对称的环形通量管,该通量管从对流岩心的外边界释放,并受到浮力,离心力,科里奥利力,磁力和气动阻力的作用。我们发现,在赤道平面内发射的环可以达到一个稳定的平衡状态,该状态相对于较小的半径位移是稳定的,但在子午线方向受到扰动时则是不稳定的。在其他纬度发射的环沿着与恒星自转轴基本平行的轨迹向地表行进。在大部分上升过程中,瞬时上升速度取决于吸收从外部介质扩散到管中的辐射的加热速率。由于这种加热的时间尺度像管子横截面半径的平方一样变化,因此对于相同的场强,细环比粗环上升得更快。对于合理的假定环尺寸和场强范围,我们的结果表明,浮力是一种将磁通量从磁芯带到表面的可行机制,能够在通常比恒星主体短得多的时间内完成这种传输序列寿命。

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