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Combined PDF/SPH method for compressible turbulent flows.

机译:PDF / SPH组合方法可压缩湍流。

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A particle method which applies the probability density function (PDF) method to compressible turbulent flows is presented. Solution of the PDF equation is achieved using a Lagrangian/Monte Carlo approach which combines techniques borrowed from the field of smoothed particle hydrodynamics (SPH). This combination gives the method a unique ability to extract mean quantities, including the mean pressure gradient, directly from the particles using a grid-free approach. Two algorithms which greatly reduce the computational work for SPH in 1D and 2D have been developed to implement the method; for a simulation with N particles the computational work scales purely as {dollar}{lcub}cal O{rcub}(N).{dollar} The particle method has also been combined with a variance-reduction technique which can significantly reduce statistical error in first and second moments of selected mean flow quantities. When used with a second-order accurate predictor/corrector scheme, the resulting particle method provides a feasible way to obtain accurate PDF solutions to compressible turbulent flow problems. Results are presented for a variety of quasi-1D and 2D flows to demonstrate the method's robustness. These include solutions to both statistically stationary and nonstationary problems, and use both periodic and characteristic-based inflow/outflow boundary conditions. A 2D plane wake simulation also includes comparisons with experimental data and shows good agreement in spite of the simple turbulence model used. Comprehensive studies of numerical errors have also been performed, including a convergence study of the method. Detailed results are presented which confirm the expected behavior of each error.
机译:提出了一种将概率密度函数(PDF)方法应用于可压缩湍流的粒子方法。使用拉格朗日/蒙特卡洛方法实现PDF方程的求解,该方法结合了从平滑粒子流体动力学(SPH)领域借用的技术。这种结合使该方法具有独特的能力,可以使用无网格方法直接从颗粒中提取平均量,包括平均压力梯度。已经开发出两种算法来大大减少一维和二维中SPH的计算工作;对于用N个粒子进行的模拟,计算工作的规模完全按照{dollar} {lcub} cal O {rcub}(N)来衡量。{dollar}粒子方法还与减少方差的技术相结合,可以显着减少统计误差。所选平均流量的第一和第二矩。当与二阶精确预测器/校正器方案一起使用时,所得粒子方法提供了一种可行的方法来获取可压缩湍流问题的精确PDF解。给出了各种准1D和2D流的结果,以证明该方法的鲁棒性。这些包括统计上固定和非固定问题的解决方案,并使用周期性和基于特征的流入/流出边界条件。二维平面尾流仿真还包括与实验数据的比较,尽管使用了简单的湍流模型,但仍显示出良好的一致性。还对数值误差进行了综合研究,包括该方法的收敛研究。给出了详细的结果,这些结果确认了每个错误的预期行为。

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