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Finite-Difference Implementation of Inviscid Separated Flows with Infinitely-Long Cusp-Ended Stagnation Zone around Circular Cylinder

机译:具有时滞的分离流的有限差分实现   圆形圆柱周围无限长的尖点结束区域

摘要

The classical Helmholtz problem is applied for modelling and numericalinvestigation of inviscid cusp-ended separated flow around circular cylinder.Two coordinate systems are used: polar for initial calculations and parabolicas topologically most suited for infinite stagnation zone. Scaling by the shapeof the unknown free line renders the problem to computational domain with fixedboundaries. Difference schemes and algorithm for Laplace equation and forBernoulli integral are devised. A separated flow with drag coefficient $C_x=0$like the so called ``critical'' flow is obtained. The pressure distribution onthe surface of cylinder and the detachment point compares quantitatively verywell with the predictions of the hodograph method.
机译:经典的亥姆霍兹(Helmholtz)问题用于圆柱体周围无粘性尖端分离流的建模和数值研究。使用两个坐标系:用于初始计算的极坐标和最适合无限停滞区域的抛物线拓扑。通过未知自由线形状的缩放将问题呈现到具有固定边界的计算域。设计了拉普拉斯方程和伯努利积分的差分方案和算法。获得了阻力系数$ C_x = 0 $的分离流,类似于所谓的``临界''流。圆柱体表面和分离点的压力分布与全息图方法的预测在数量上进行了很好的比较。

著录项

  • 作者

    Todorov, M. D.;

  • 作者单位
  • 年度 1998
  • 总页数
  • 原文格式 PDF
  • 正文语种 {"code":"en","name":"English","id":9}
  • 中图分类

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