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Optimal Forebody Shape for Minimum Drag in Supersonic Flow

机译:最佳前体形状,在超音速流中具有最小的阻力

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摘要

In this work, a simple and efficient numerical approach to determine the shape of the minimum-drag axisymmetric forebody in inviscid supersonic flow with an attached shock constraint has been described. Taylor-Maccoll equation in conjunction with the tangent cone method is employed to estimate the pressure drag coefficient which is also chosen as the cost function. The forebody geometry is parameterized using a Non-Uniform Rational B-Splines (NURBS) curve whose control points are the design variables for optimisation using the steepest descent algorithm. Numerical studies demonstrate that the optimal forebody geometry for a given length and base radius has as much as 15% lesser drag, depending on the Mach number than a cone of the same fineness ratio and that the convergence to the optimal solution exhibits a relatively weak Mach-number dependence.
机译:在这项工作中,已经描述了一种简单有效的数值方法,用于确定具有附加冲击约束的无粘性超音速流动中最小阻力轴对称前体的形状。采用泰勒-麦克科勒方程和切线锥法估计压力阻力系数,该系数也被选作成本函数。使用非均匀有理B样条曲线(NURBS)曲线对前体的几何形状进行参数化,该曲线的控制点是使用最速下降算法进行优化的设计变量。数值研究表明,对于给定的长度和基半径,最佳前体几何形状的阻力要小15%,具体取决于马赫数,而不是相同细度比的圆锥,并且收敛至最优解的马赫数相对较弱-数量依赖性。

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