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A Simple Model for the Vertical Transport of Reactive Species in the Convective Atmospheric Boundary Layer

机译:对流大气边界层中反应物种垂直迁移的简单模型

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We have developed a simple, steady-state, one-dimensional second-order closure model to obtain continuous profiles of turbulent fluxes and mean concentrations of non-conserved scalars in a convective boundary layer without shear. As a basic tool we first set up a model for conserved species with standard parameterizations. This leads to formulations for profiles of the turbulent diffusivity and the ratio of temperature-scalar covariance to the flux of the passive scalar. The model is then extended to solving, in terms of profiles of mean concentrations and fluxes, the NO x -O triad problem. The chemical reactions involve one first-order reaction, the destruction of NO with decay time s, and one second-order reaction, the destruction of NO and O with the reaction constant k. Since the fluxes of the sum concentrations of NO x = NO + NO and O + NO turn out to be constant throughout the boundary layer, the problem reduces to solving two differential equations for the concentration and the flux of NO. The boundary conditions are the three surface fluxes and the fluxes at the top of the boundary layer, the last obtained from the entrainment velocity, and the concentration differences between the free troposphere and the top of the boundary layer. The equations are solved in a dimensionless form by using 1/(ks) as the concentration unit, the depth h of the boundary layer as the length unit, the convective velocity scale w * as the velocity unit, and the surface temperature flux divided by w * as the temperature unit. Special care has been devoted to the inclusion of the scalar-scalar covariance between the concentrations of O and NO. Sample calculations show that the fluxes of the reactive species deviate significantly from those of non-reactive species. Further, the diffusivities, defined by minus the flux divided by the concentration gradient may become negative for reactive species in contrast to those of non-reactive species, which in the present model are never negative.
机译:我们已经开发了一种简单的稳态一维二阶闭合模型,可以在不剪切的情况下获得对流边界层中湍流的连续分布和非保守标量的平均浓度。作为基本工具,我们首先使用标准参数设置建立了保护物种模型。这导致了湍流扩散率和温度标量协方差与被动标量通量之比的分布公式。然后,将模型扩展为根据平均浓度和通量的分布曲线解决NO x -O三元组问题。化学反应涉及一个一级反应,其衰变时间为s破坏NO,以及一个二级反应,其反应常数为k的NO和O破坏。由于在整个边界层中,NO x = NO + NO和O + NO的总浓度通量恒定,因此问题减少了,以求解两个关于NO浓度和通量的微分方程。边界条件是三个表面通量以及边界层顶部的通量,从夹带速度获得的最后一个通量以及自由对流层和边界层顶部之间的浓度差。用1 /(ks)作为浓度单位,边界层的深度h作为长度单位,对流速度标度w *作为速度单位,并且表面温度通量除以无量纲形式求解方程式。 w *作为温度单位。已经特别注意在O和NO浓度之间包括标量-标量协方差。样本计算表明,反应物种的通量与非反应物种的通量显着不同。此外,与非反应性物质相比,对于非反应性物质而言,由负通量除以浓度梯度定义的扩散率可能会变为负值,而非反应性物质在本模型中绝不会为负。

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