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<br />- <br /> <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br /> <br />()V-I ( ) <br />N, D] D <br />n(D)=- - -exp-- <br />f(v) Dn Dn Dn <br /> <br />(1) <br /> <br />where n(D) is the number of particles of diameter D, Nt is the total number of particles, v <br />is the shape parameter, and Dn is some characteristic diameter of the distribution. The <br />Marshall-Palmer (exponential) and Khrgian-Mazin distribution functions are special <br />cases of this generalized function. When two moments ofa hydrometeor class are <br />predicted, all that is needed to completely specify the distribution function given by (1) is <br />the specification of v. Except for the few cases where observations can be used to <br />specify v, its value is chosen by trial and error or altered in sensitivity experiments. <br /> <br />Owing to the use oflook-up tables, it became apparent that it is no longer necessary to <br />constrain the system to constant or average collection efficiencies. Making use of look- <br />up tables, Feingold et al. (1998) replaced the formerly ad hoc autoconversion <br />formulations in RAMS with full stochastic collection solutions for self-collection among <br />cloud droplets and for rain (drizzle) drop collection of cloud droplets. The look-up tables <br />were then computed using realistic collection kernels rather than constant collection <br />efficiencies used in the past. The philosophy of bin representation of collection was also <br />extended to calculations of drop sedimentation. This approach has been extended to all <br />liquid and ice-phase hydrometeor species. Moreover, cloud droplet concentration is now <br />predicted from a fully prognosed CCN field (Cotton et aI., 2003). The number of CCN <br />that activate are a function of air temperature, Lagrangian supersaturation production rate <br />(related to vertical velocity and other factors) and number concentration ofCCN. Other <br />factors such as CCN chemistry, mean radius, and spectral width are considered fixed for <br />a given RAMS simulation. Based on the above CCN characteristics and environmental <br />factors, the fraction of CCN that nucleates into cloud droplets is accessed in RAMS from <br />a look-up table that was previously generated from a detailed bin-parcel model. <br />Prediction of CCN in RAMS includes advective and diffusive transport, source functions, <br />and nucleation scavenging. <br /> <br />Since Feingold et al (1999) have shown that the presence of GCCN moderates the effects <br />of CCN on cloud optical properties significantly, we have added a second mode of cloud <br />droplets (Saleeby and Cotton, 2003). The GCCN nucleates directly into the large droplet <br />mode which enhances the rate of drizzle formation. In addition, the presence of two <br />modes provides a more realistic simulation of the Hallett-Mossop secondary ice <br />formation process. <br /> <br />For ice-phase clouds, background ice nucleation is based on the Meyers et al. (1992) <br />formula which was derived from published continuous flow diffusion chamber data sets. <br />The formula used is <br /> <br />Nid = exp { a + b [ 1 OO( Si - 1 ]} <br /> <br />II-9 <br /> <br />II <br />