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Numerical simulation of the flow around the ahmed vehicle model

机译:ahmed车辆模型周围流动的数值模拟

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The unsteady flow around the Ahmed vehicle model is numerically solved for a Reynolds number of 4.25 million based on the model length. A viscous and incompressible fluid flow of Newtonian type governed by the Navier-Stokes equations is assumed. A Large Eddy Simulation (LES) technique is applied together with the Smagorinsky model as Subgrid Scale Modeling (SGM) and a slightly modified van Driest near-wall damping. A monolithic computational code based on the finite element method is used, with linear basis functions for both pressure and velocity fields, stabilized by means of the Streamline Upwind Petrov-Galerkin (SUPG) scheme combined with the Pressure Stabilizing Petrov-Galerkin (PSPG) one. Parallel computing on a Beowulf cluster with a domain decomposition technique for solving the algebraic system is used. The flow analysis is focused on the near-wake region, where the coherent macro structures are estimated through the second invariant of the velocity gradient (or Q-criterion) applied on the time-average flow. It is verified that the topological features of the time-average flow are independent of the averaging time T and grid-size.
机译:根据模型长度,对艾哈迈德汽车模型周围的非稳态流动进行了数值求解,得出的雷诺数为425万。假定由Navier-Stokes方程控制的牛顿型粘性不可压缩流体流。大涡模拟(LES)技术与Smagorinsky模型一起应用,作为子网格比例模型(SGM)和经过稍微修改的van Driest近壁阻尼。使用基于有限元方法的整体计算代码,同时具有压力场和速度场的线性基函数,通过流线上风Petrov-Galerkin(SUPG)方案与压力稳定Petrov-Galerkin(PSPG)结合来稳定。在Beowulf集群上使用域分解技术并行计算来求解代数系统。流量分析集中在近苏醒区域,在该区域中,通过应用在时间平均流量上的速度梯度(或Q准则)的第二不变量来估计相干宏结构。验证了时间平均流的拓扑特征与平均时间T和网格大小无关。

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