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A Pseudo-Compressibility Method for Solving Inverse Problems based on the 3D Incompressible Euler Equations

机译:基于3D不可压缩Euler方程的伪可压缩性求解反问题方法

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摘要

A numerical technique to solve the three-dimensional inverse problems that arise in aerodynamic design is presented. The approach, which is well established for compressible flows, is extended to the incompressible case via artificial compressibility preconditioning. The modified system of equations is integrated with a characteristic-based Godunov method. The solution of the inverse problem is given as the steady state of an ideal transient during which the flow field assesses itself to the boundary conditions, which are prescribed as design data, by changing the boundary contour. The main aspects of the Eulerian-Lagrangian numerical procedure are illustrated and the results are validated by comparisons with theoretical solutions and experimental results.
机译:提出了一种解决空气动力学设计中出现的三维逆问题的数值技术。对于可压缩流已经很好建立的方法通过人工可压缩性预处理扩展到不可压缩的情况。修改后的方程组与基于特征的Godunov方法集成在一起。反问题的解决方案是理想瞬态的稳态,在此期间,流场通过更改边界轮廓来评估自身是否符合边界条件,这些边界条件作为设计数据被规定。阐述了欧拉-拉格朗日数值程序的主要方面,并通过与理论解和实验结果的比较验证了结果。

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    Ferlauto, Michele;

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  • 年度 2014
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