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Stationary field-aligned MHD flows at astropauses and in astrotails. Principles of a counterflow configuration between a stellar wind and its interstellar medium wind

机译:固定的场对齐mHD在天体和天体中流动。   恒星风与其之间逆流配置的原理   星际中风

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摘要

A stellar wind passing through the reverse shock is deflected into theastrospheric tail and leaves the stellar system either as a sub-Alfvenic or asa super-Alfvenic tail flow. An example is our own heliosphere and itsheliotail. We present an analytical method of calculating stationary,incompressible, and field-aligned plasma flows in the astrotail of a star. Wepresent a recipe for constructing an astrosphere with the help of only a fewparameters, like the inner Alfven Mach number and the outer Alfven Mach number,the magnetic field strength within and outside the stellar wind cavity, and thedistribution of singular points of the magnetic field within these flows.Within the framework of a one-fluid approximation, it is possible to obtainsolutions of the MHD equations for stationary flows from corresponding staticMHD equilibria, by using noncanonical mappings of the canonical variables. Thecanonical variables are the Euler potentials of the magnetic field ofmagnetohydrostatic equilibria. Thus we start from static equilibria determinedby the distribution of magnetic neutral points, and assume that the Alfven Machnumber for the corresponding stationary equilibria is finite. The topologicalstructure determines the geometrical structure of the interstellar gas -stellar wind interface. Additional boundary conditions like the outer magneticfield and the jump of the magnetic field across the astropause allowdetermination of the noncanonical transformations. This delivers the strengthof the magnetic field at every point in the astrotail region beyond the reverseshock. The mathematical technique for describing such a scenario is applied toastrospheres in general, but is also relevant for the heliosphere. It shows therestrictions of the outer and the inner magnetic field strength in comparisonwith the corresponding Alfven Mach numbers in the case of subalfvenic flows.
机译:穿过反向冲击的恒星风被偏转到天体的尾部,并以亚Alfvenic或超Alfvenic尾流的形式离开恒星系统。一个例子就是我们自己的日球层及其日尾。我们提出了一种计算方法,用于计算恒星中的静止,不可压缩和场对准的等离子体流。我们提出了一个仅借助几个参数(例如内部Alfven马赫数和外部Alfven马赫数),恒星风腔内部和外部的磁场强度以及内部的奇异点分布来构造天体的方法在单流体逼近的框架内,可以通过使用规范变量的非规范映射,从相应的静态MHD平衡中获得平稳流体的MHD方程解。规范变量是静磁平衡磁场的欧拉势。因此,我们从由磁中性点的分布确定的静态平衡开始,并假设对应的静态平衡的Alfven马赫数是有限的。拓扑结构决定了星际气体-星际风界面的几何结构。额外的边界条件(例如外部磁场和跨越星云暂停的磁场跳变)可以确定非经典变换。这会在逆震之外的星尾区域的每个点传递磁场强度。描述这种情况的数学技术通常应用于天球,但也与日球有关。与亚次流情况下的相应Alfven马赫数相比,它显示了内部和外部磁场强度的限制。

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