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SEMI-IMPLICIT ADVECTION DIFFUSION PARTICLE DISTRIBUTION MODEL

机译:半隐式平流扩散粒子分布模型

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In this paper, a semi-implicit version of the DisPar model, applied to uniform grids, is presented and tested. The DisPar model solves advection-diffusion problems based on a particle displacement probability for Markov processes. The formulation is developed by establishing a relation between the particle displacement average and variance and the model state equation coefficients. An explicit mass transfer is incorporated in the model to avoid Courant number restrictions. The model formal analysis shown that the model converges to the transport equation. A minimal dispersion coefficient value guarantees stability and positivity in the solutions. In linear conditions Semi-implicit DisPar do not present numerical dispersion and a relation it is presented a relation between particle statistical parameters and numerical errors. The model is a good alternative in diffusivity-dominated situations and future developments can improve the model performance in advection-dominated situations, following the same principles from explicit DisPar versions.
机译:本文提出并测试了应用于统一网格的DISPAR模型的半隐式版本。 DISPAR模型基于Markov过程的粒子位移概率解决了对散射问题。通过在粒子位移平均值和方差与模型状态方程系数之间建立关系来开发配方。模型中包含显式大规模转移以避免龙头数限制。模型正式分析表明,该模型会聚到传输方程。最小的色散系数值可确保解决方案中的稳定性和积极性。在线性条件下,半隐式脱位不呈现数值色散,并且呈现粒子统计参数和数值误差之间的关系。该模型是扩散性主导地区的替代方案,并且未来的发展可以通过显式DISPAR版本的同一原则提高平流主导地区的模型性能。

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