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Adjoint system method in shape optimization of some typical fluid flow patterns

机译:一些典型流体流动模式的形状优化伴随系统方法

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In this paper a shape optimization approach based on the Hadamard geometric optimization method is developed.Four case studies representing typical fluid flow patterns in fluid dynamics, i.e.flow around an obstacle, flow in a 90 ° or 180 ° elbow pipe and flow in a dyadic tree, are considered.Low velocities are imposed at the inlet of each case study in order to operate in laminar flow regime.The objective is to determine the shape that minimizes the energy dissipated by viscous friction subjected to the Navier-Stokes equations and to iso-volumic constraint.The required gradients of the performance index and constraint with respect to the shape are computed by means of the adjoint system method.The momentum equations are implemented and solved using the OpenFQAM CFD software, and the solver “adjointShapeOptimizationFoam” is modified in order to compute the solution of the resulting optimization problems.The optimal shapes obtained in the four case studies are in very good agreement with the available literature works.Moreover, they allow a significant reduction of the dissipated energy ranging from 10.8 to 53.3 %.
机译:在本文中,开发了一种基于Hadamard几何优化方法的形状优化方法。Four案例研究代表流体动力学中的典型流体流动模式,IEFLOW围绕障碍物,在90°或180°弯头管中流动并在二元流动中流动被认为是树。在每个案例研究的入口处施加速度,以便在层流状态下操作。目的是确定最小化对Navier-Stokes方程的粘性摩擦散发的能量的形状 - volumic约束。通过伴随系统方法计算性能指数和相对于形状的约束的所需梯度。使用OpenFQAM CFD软件实现和解决的动量方程,并修改了求解器“AdaidshapeOptizimizationFoam”为了计算所得优化问题的解决方案。四个案例研究中获得的最佳形状非常吻合可用的文献作品.Oresover,它们允许减少10.8至53.3%的耗散能量。

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