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REFLECTION OF A WEAK DISCONTINUITY OF THE AXIS AND THE PLANE OF SYMMETRY

机译:反射轴的不连续性和对称平面

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In this article we consider the problem of discontinuous characteristic (weak discontinuity) reflection from the axis and the plane of symmetry of the supersonic flow. There is a known problem of perturbations radial focusing when during numerical calculations reflection of a weak perturbation wave from the axis of symmetry leads to an abrupt change in the distribution of dynamics variables along the axis, i.e., to a strong discontinuity, which seems unphysical. By an asymptotic expansion in the vicinity of the axis of symmetry the expression for the intensity of a weak discontinuity was found before the point of intersection with the axis as well as beyond it. It is shown that the appearance of strong discontinuity in the results of numerical calculations is a computing feature, which is a consequence of the difference approximation of the equations. A solution for changes in the intensity of a weak discontinuity as it approaches the axis or plane of symmetry in the plane or axisymmetric supersonic flow was obtained as well.
机译:在本文中,我们考虑了超音速流的轴和对称平面的不连续特征(弱不连续)反射问题。当在数值计算过程中,从对称轴反射微弱的摄动波会导致动力学变量沿轴的分布突然变化,即导致强烈的不连续性,这似乎是不物理的,这是一个已知的摄动径向聚焦问题。通过在对称轴附近的渐近展开,可以在与轴相交的点之前以及与轴相交的点之外找到弱间断强度的表达式。结果表明,在数值计算结果中出现强不连续性是一种计算特征,这是方程差分近似的结果。还获得了一种解决方案,该方案可以解决弱不连续强度接近平面或轴对称超声速流动中的对称轴或对称面时的强度变化问题。

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