在非结构化网格中捕捉尖锐梯度的混合有限体积/PDF蒙特卡罗方法

Genong Li, M. Modest
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摘要

有限体积/PDF混合蒙特卡罗方法具有有限体积法求解流场的效率和PDF法处理化学反应的准确性的优点。因此,它越来越多地用于湍流反应流的计算。为了解决流速和/或标量的急剧梯度,必须在有限体积代码中使用精细网格或非结构化解自适应网格。结果,计算域被网格系统覆盖,网格大小变化很大。这样的网格对PDF/Monte Carlo代码的组合提出了挑战。迄今为止,PDF计算通常使用大单元进行,以确保每个单元具有统计上有意义的粒子数量。细胞越小,粒子数量越少,相应的统计误差也越大。本文提出了一种具有自适应时间步长和粒子分裂与组合的粒子跟踪方案,使PDF/蒙特卡罗码能够使用有限体积码中构造的任意网格。这种对网格限制的放松使得PDF/Monte Carlo方法与所有流行的商业CFD代码相结合成为可能,从而扩展了现有CFD代码以更准确的方式模拟湍流反应流的能力。为了说明求解过程,将PDF/ Monte Carlo代码与FLUENT相结合,求解轴对称通道中的湍流扩散燃烧问题。
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A Hybrid Finite Volume/PDF Monte Carlo Method to Capture Sharp Gradients in Unstructured Grids
The hybrid finite volume/PDF Monte Carlo method has both the advantages of the finite volume method’s efficiency in solving flow fields and the PDF method’s exactness in dealing with chemical reactions. It is, therefore, increasingly used in turbulent reactive flow calculations. In order to resolve the sharp gradients of flow velocities and/or scalars, fine grids or unstructured solution -adaptive grids have to be used in the finite volume code. As a result, the calculation domain is covered by a grid system with very large variations in cell size. Such grids present a challenge for a combined PDF/Monte Carlo code. To date, PDF calculations have generally been carried out with large cells, which assure that each cell has a statistically meaningful number of particles. Smaller cells would lead to smaller numbers of particles and correspondingly larger statistical errors. In this paper, a particle tracing scheme with adaptive time step and particle splitting and combination is developed, which allows the PDF/Monte Carlo code to use any grid that is constructed in the finite volume code. This relaxation of restrictions on the grid makes it possible to couple PDF/Monte Carlo methods to all popular commercial CFD codes and, consequently, extend existing CFD codes’ capability to simulate turbulent reactive flow in a more accurate way. To illustrate the solution procedure, a PDF/ Monte Carlo code is combined with FLUENT to solve a turbulent diffusion combustion problem in an axisymmetric channel.
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