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Physics-Based Analytical Model of the Planetary Bow Shock Position and Shape

机译:基于物理行星的分析模型弓形激波位置和形状

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摘要

In studies of physical processes near planetary bow shocks, empirical models of the latter are usually used. While computational magneto-hydrodynamics (MHD) or kinetic models of bow shocks are often more accurate, their computationally extensive nature limits their applicability to routine analysis of large volumes of data. We suggest an analytical model of the bow shock position based on MHD calculations and accurate analytical solutions. The analytical expressions for the bow shock position and shape include the following parameters: The distance of the bow shock nose point from the planet, radii of curvature and bluntnesses of the shock surface at this point and a parameter describing the transition to the asymptotic downstream slope of the shock. It is shown that for an analytical description of the surface of the shock, it is sufficient to approximate its radius of curvature and bluntness in two perpendicular planes. Another parameter used in this model is the bow shock skewing angle, appearing when the interplanetary magnetic field directed at an angle with respect to the solar wind velocity. This parameter naturally vanishes when the magnetic field of the solar wind is directed either parallel or perpendicular to the velocity vector. The exact analytical solution for the asymptotic downstream slope of the MHD Mach cone is modified to take into account the skewing angle of the bow shock.
机译:在行星附近的物理过程的研究弓形激波,后者的实证模型通常使用。magneto-hydrodynamics(磁流体动力)或动力学模型弓形激波往往更精确,他们计算广泛的自然限制了他们适用于大型常规分析量的数据。基于磁流体动力的弓形激波位置计算和精确的解析解。弓形激波的解析表达式位置和形状包括以下参数:弓形激波鼻子的距离点从地球曲率半径率直的冲击表面和一个参数描述的过渡渐近的下游坡冲击。显示为一个分析的描述表面的冲击,这就足以近似曲率半径和率直在两个垂直的平面。这个模型中使用的弓形激波扭曲角,行星际磁场时出现字段指向一个角的太阳风速度。当太阳的磁场消失风是平行或垂直的速度矢量。解的渐近下游坡考虑到磁流体动力修改马赫锥账户弓形激波的倾斜角度。

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