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A Data Inversion Routine for the Two-Dimensional Mass-Mobility Size Distribution Function with DMA-APM Tandem Measurements

机译:具有DMA-APM串联测量的二维质量移动大小分布函数的数据反演例程

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In principle, the combination of a differential mobility analyzer (DMA) and aerosol particle mass analyzer (APM, Ehara et al, 1996)) not only enables determination of particle properties such as effective density and dynamic shape factor, but also the two-dimensional size distribution function dN/dd_pdm, where N is the number concentration of particles, d_p is the particle diameter, and m is the particle mass. Although use of the APM is increasing, to date, the DMA-APM combination has not been used for dN/dd_pdm determination in large part because a specific inversion routine needs to be developed to infer this function from measurements, accounting for both DMA and APM transfer functions, particle losses, charging efficiencies, and condensation particle counter (CPC) detection efficiencies. In this work, we develop such an inversion routine, which directly outputs dN/dd_pdm for input CPC measured concentrations (N) as functions of DMA settings (settings i) and APM settings (settings j). The Twomey-Markowski algorithm (Markowski, 1987) is shown to be applicable for this inversion procedure, but can require more than 1000 iterations proper convergence of 2-D size distributions. We additionally show that improved description of dN/dd_pdm is possible by increasing the number of N(i,j) measurements made, which minimizes the need for spline fitting for values between channels.
机译:原则上,一个微分迁移率分析仪(DMA)的组合和气溶胶粒子质量分析器(APM,螨等人,1996))不仅使颗粒性能的测定如有效密度和动态形状因素,也是二维尺寸分布函数分牛顿/ dd_pdm,其中N是粒子的个数浓度,D_P是颗粒直径,和m是颗粒质量。虽然使用APM的不断增加,到目前为止,DMA-APM组合并没有被用于在很大程度上牛顿/ dd_pdm决心,因为要开发一个特定的反演程序需要推断测量这一功能,占两个DMA和APM传递函数,粒子损失,充电效率,和冷凝微粒计数器(CPC)的检测效率。在这项工作中,我们开发了这样的反转例程,它直接输出用于输入测量的CPC浓度(N),作为DMA设置的功能(设定i)和APM设置(设置j)的分牛顿/ dd_pdm。所述特沃米-Markowski算法(Markowski,1987)被示出为适用于本反演过程,但可能需要的2-d大小分布超过1000次迭代适当的会聚。我们另外显示牛顿的该改进的描述/ dd_pdm可以通过增加N的数(i,j)的测量进行,这最小化用于信道之间的值拟合需要花键。

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