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The near field/far field model with constant application of chemical mass and exponentially decreasing emission of the mass applied

机译:恒定应用化学物质并以指数方式减少所应用物质的发射的近场/远场模型

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The near field/far field (NF/FF) model is a contaminant dispersion construct that permits making airborne contaminant exposure estimates for an individual located close to an emission source. In the present analysis, chemical emission involves a constant mass rate of chemical application to surfaces, denoted I (mg/min), and an exponentially decreasing rate of emission of the chemical from the surfaces with rate constant alpha (min(-1)). The time-dependent emission rate function is: G(t), mg/min = I -I exp(-alpha t), where time t is in minutes. The exact time-dependent equations for the contaminant concentration in the NF and the FF are presented. These equations are used to revise a previous analysis of a study in which a penetrant liquid containing benzene was applied to parts on a work table in a test room. The previous analysis assumed that the benzene was applied as a bolus at the start of a 15-min use period, whereas the present analysis assumes the same total benzene mass was applied at a uniform rate over the 15-min use period, but with the same evaporation rate constant a. The new G(t) function leads to a lower 15-min time weighted average NF benzene concentration that better matches the experimental data. It is also shown that the exact equation for the NF concentration is well approximated by combining two well-mixed single-zone equations. The approximation method is mathematically simpler and obviates the need to derive the exact NF equation.
机译:近场/远场(NF / FF)模型是一种污染物扩散结构,允许对靠近排放源的个人进行空气传播的污染物暴露估算。在目前的分析中,化学物质的排放涉及到化学物质在表面上的恒定质量比率,表示为I(mg / min),并且化学物质从表面的排放量呈指数递减,比率为alpha(min(-1))。 。时间相关的排放速率函数为:G(t),mg / min = I -I exp(-alpha t),其中时间t以分钟为单位。给出了NF和FF中污染物浓度的精确时间相关方程。这些方程式用于修改以前的一项研究分析,在该研究中,将含苯的渗透剂液体施加到测试室工作台上的零件上。先前的分析假设在15分钟的使用期开始时以大剂量使用苯,而目前的分析假设在15分钟的使用期内以相同的速率施用相同的总苯质量,但相同的蒸发速率常数新的G(t)函数可降低15分钟的时间加权平均NF苯浓度,从而更好地匹配实验数据。还表明,通过组合两个充分混合的单区方程,可以很好地近似得出NF浓度的精确方程。逼近方法在数学上更简单,并且无需导出精确的NF方程。

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