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Lagrangian modelling of multi-dimensional advection-diffusion with space-varying diffusivities: theory and idealized test cases

机译:具有时变扩散率的多维对流扩散的拉格朗日模型:理论和理想测试案例

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摘要

To efficiently simulate the advection-diffusion processes along and across density surfaces, we need to deal with a diffusivity tensor containing off-diagonal elements (Redi, J Phys Oceanogr, 12:1154-1158, 1982). In the present paper, the Lagrangian model, in case of a space-varying diffusivity tensor, is developed. This random walk model is applied for two idealized test cases for which the analytical solutions are known. Results of the testing show that the Lagrangian approach provides accurate and effective solutions of advection-diffusion problems for general diffusivity tensor.
机译:为了有效地模拟沿密度表面和沿密度表面的对流扩散过程,我们需要处理包含非对角线元素的扩散张量(Redi,J Phys Oceanogr,12:1154-1158,1982)。在本文中,开发了在时变扩散率张量情况下的拉格朗日模型。该随机游走模型用于两个理想的测试案例,这些案例的解析解是已知的。测试结果表明,拉格朗日方法为一般扩散张量提供了对流扩散问题的准确有效的解决方案。

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