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Aerothermodynamic Shape Optimization of Reentry Capsule

机译:再入胶囊的空气热力学形状优化

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This paper presents a hybrid method based on proper orthogonal decomposition (POD) with a trained radial basis function (RBF) network, on direct simulation monte carlo (DSMC) solutions for aerothermodynamic front surface optimization of Stardust reentry. Gaussian and multiquadric RBFs are implemented for comparison, and multiquadric functions are chosen due to their insensitivity to diverse shape parameters. Cubic uniform B-spline curves are used innovatively for parameterization of the geometry change, instead of curve fitting the geometry itself. This makes possible to reduce the number of design variables. Gradient based optimization strategy is implemented by regarding the distributions of pressure, shear stress and heat flux along the surface of the geometries. G.A. Bird's two dimensional axisymmetric DSMC solver [1] is used as the physics solver, and 11 species air model are chosen with 41 chemical reactions according to atmospheric conditions of the reentry. Different geometries are obtained via deviating the design variables arbitrarily to form a snapshot pool. In this manner, the approximation success of the POD-RBF methodology is tested on highly nonlinear flow conditions with arbitrarily chosen design of experiment. Finally, the optimized geometries are simulated via DSMC code and the solutions are compared with the solutions of POD-RBF network. Method lowered the optimization time extraordinarily and provided satisfactory results.
机译:本文提出了一种基于训练后的径向基函数(RBF)网络的适当正交分解(POD)和直接模拟蒙特卡洛(DSMC)解决方案的混合方法,用于星尘折返的空气动力学前表面优化。实现了高斯和多二次方的RBF进行比较,并且由于对各种形状参数不敏感而选择了多二次方的函数。三次均匀的B样条曲线被创新地用于几何形状变化的参数化,而不是用于拟合几何形状本身的曲线。这样可以减少设计变量的数量。通过考虑沿几何图形表面的压力,剪切应力和热通量的分布,可以实现基于梯度的优化策略。 G.A.伯德的二维轴对称DSMC求解器[1]被用作物理求解器,并根据折返的大气条件选择了11种空气模型和41种化学反应。通过任意偏离设计变量以形成快照池,可以获得不同的几何形状。通过这种方式,可以通过任意选择的实验设计在高度非线性的流动条件下测试POD-RBF方法的近似成功。最后,通过DSMC代码对优化的几何图形进行了仿真,并将解决方案与POD-RBF网络的解决方案进行了比较。该方法极大地减少了优化时间,并提供了令人满意的结果。

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