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首页> 外文期刊>TEMA (So Carlos) >Different Numerical Inversion Algorithms of the Laplace Transform for the Solution of the Advection-Diffusion Equation with Non-local Closure in Air Pollution Modeling ?
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Different Numerical Inversion Algorithms of the Laplace Transform for the Solution of the Advection-Diffusion Equation with Non-local Closure in Air Pollution Modeling ?

机译:求解空气污染模型中具有非局部封闭对流扩散方程的Laplace变换的不同数值反演算法?

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In this paper, a three-dimensional solution of the steady-state dvection-diffusion equation is obtained applying the so-called generalized integral advection-diffusion multilayer technique, considered non-local closure for turbulent flow. Two different parametrizations were considered for the countergradient coefficient and three different methods of numerical inversion for inverse Laplace transform. The results were compared with the experimental data of Copenhagen experiment by an evaluation of statistical indexes to analyze the solution of the equation through the methods of numerical inversion. Different parametrizations for the vertical turbulent eddy diffusivity and wind profile were utilized. The results show a good agreement with the experiment and the methods of numerical inversion for inverse Laplace transform show almost the same accuracy.
机译:本文利用所谓的广义积分对流扩散多层技术,考虑了湍流的非局部封闭,获得了稳态对流扩散方程的三维解。反梯度系数考虑了两种不同的参数设置,拉普拉斯逆变换采用了三种不同的数值反演方法。通过统计指标评价,将结果与Copenhagen实验的实验数据进行比较,通过数值反演的方法分析方程的解。利用了垂直湍流涡流扩散率和风廓线的不同参数。结果表明与实验吻合得很好,逆拉普拉斯变换的数值反演方法显示出几乎相同的精度。

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