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Robust Implicit Multigrid Reynolds-Stress Model Computation of 3D Turbomachinery Flows

机译:3D涡轮机械流的鲁棒隐式多重网格雷诺应力模型计算

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The purpose of this paper is to present a numerical methodology for the computation of complex 3D turbo-machinery flows using advanced multiequation turbulence closures, including full seven-equation Reynolds-stress transport models. The flow equations are discretized on structured multiblock grids, using an upwind biased (O[Δ(x{sub}H){sup}3] MUSCL reconstruction) finite-volume scheme. Time integration uses a local dual-time-stepping implicit procedure, with internal subiterations. Computational efficiency is achieved by a specific approximate factorization of the implicit subiterations, designed to minimize the computational cost of the turbulence transport equations. Convergence is still accelerated using a mean-flow-multigrid full-approximation-scheme method, where multigrid is applied only on the mean-flow variables. Speed-ups of a factor 3 are obtained using three levels of multigrid (fine plus two coarser grids). Computational examples are presented using two Reynolds-stress models, and also a baseline k-ε model, for various turbomachinery configurations, and compared to available experimental measurements.
机译:本文的目的是提供一种使用先进的多方程湍流闭锁(包括完整的七方程雷诺应力传输模型)来计算复杂3D涡轮机械流量的数值方法。使用逆向偏置的(O [Δ(x {sub} H){sup} 3] MUSCL重建)有限体积方案在结构化多块网格上离散流动方程。时间积分使用带有内部子迭代的本地双时间步长隐式过程。计算效率是通过隐式子项的特定近似因式分解来实现的,其设计目的是使湍流传输方程的计算成本最小化。使用均流多网格完全逼近方案方法仍可加快收敛速度​​,其中仅对均流变量应用多网格。使用三个级别的多重网格(精细加两个较粗的网格)可获得3倍的加速。针对各种涡轮机械配置,使用两个雷诺应力模型以及一个基准k-ε模型给出了计算示例,并与可用的实验测量结果进行了比较。

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