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Mathematical model for hermitized atmospheric dispersion in low winds with eddy diffusivities as linear functions of down wind distance

机译:涡流扩散率与下风距离线性函数的低风中隐含大气弥散的数学模型

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摘要

In the present paper, an attempt is made for generalized the atmospheric diffusion operator. This can be accomplished by employing the realizability procedure, to identify a surface operator, that ensures self-adjointness' of the atmospheric diffusionoperator. The dispersion modeling in low wind speeds assumes importance because of the high frequency of occurrence and episodic nature of these poor diffusion conditions. A steady-state mathematical model for hermitized model has been calculated for the dispersion of air pollutants in low winds by taking into account the diffusion in the three coordinate directions and advection along the mean wind. The eddy diffusivities have been parameterized in terms of downwind distance for near source dispersion(Arya, 1995). The constants involved in this parameterization are the squares of intensities of turbulence. An analytical solution for resulting advection-diffusion equation with the physically relevant boundary conditions has been obtained. The solution has been used to simulate the field tracer data collected at I IT Delhi in low wind convective conditions.
机译:本文尝试推广大气扩散算子。这可以通过采用可实现性过程来确定表面操作员来完成,该操作员确保大气扩散操作员的自我陪伴。由于这些不良扩散条件的发生频率高且具有偶发性,因此在低风速下进行扩散建模非常重要。通过考虑三个坐标方向上的扩散以及沿平均风的平流,计算出了用于小风中空气污染物扩散的隐含模型的稳态数学模型。涡流扩散率已经根据顺风距离进行了近源扩散的参数化(Arya,1995)。此参数化中涉及的常数是湍流强度的平方。得到了具有物理相关边界条件的对流扩散方程的解析解。该解决方案已用于模拟在低风对流条件下在德里IT收集的现场示踪剂数据。

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