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Solutions of thin-layer Navier-Stokes equations for missile configurations.

机译:导弹构型的薄层Navier-Stokes方程的解。

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Solutions of the thin-layer Navier-Stokes equations have been obtained for two typical missile bodies as well as two complete missile configurations. The finite-differenced three-dimensional equations are solved using a modified NASA Ames solver code on a body-fitted curvilinear grid system developed in conjunction with the flowfield solver. The grid program is based on the method of algebraic interpolation and is capable of generating three-dimensional grid systems for missile bodies and finned-missiles having up to eight control surfaces. The numerical procedure is based on an implicit approximate factorization algorithm employing a multi-grid approach in the simulation of flow about complex finned-missile configurations. The present procedures are proven effective in dealing with complete missile configurations flying at high angles of attack. The predicted aerodynamic loading coefficients and pressure distributions match the available wind-tunnel data with good accuracy. Flow non-linearities such as shock, streamwise and cross-flow separations, and reverse flow have been detected and verified with the available experimental reports. Leading-edge separation and classical patterns of vortical flow have also been numerically obtained and studied for interaction effects. The Mach number and Reynold's number effects on the convergence of the numerical process are also discussed.
机译:对于两个典型的导弹主体以及两个完整的导弹构型,已经获得了薄层Navier-Stokes方程的解。使用改进的NASA Ames解算器代码在结合流场解算器开发的人体拟合曲线网格系统上求解有限差分的三维方程。网格程序基于代数插值方法,并且能够为具有多达八个控制面的导弹主体和鳍状导弹生成三维网格系统。数值过程是基于隐式近似分解算法,该算法采用多网格方法模拟复杂翅片导弹构型的流动。事实证明,本程序可有效应对以高攻角飞行的完整导弹构型。预测的空气动力学载荷系数和压力分布与可用风洞数据精确匹配。流动非线性,例如冲击,沿流和横流分离以及逆流,已被检测到并通过可用的实验报告进行了验证。前沿分离和经典的涡流模式也已经得到数值模拟,并进行了相互作用研究。还讨论了马赫数和雷诺数对数值过程收敛性的影响。

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