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Last modified
7/28/2009 2:29:00 PM
Creation date
1/17/2007 2:20:14 PM
Metadata
Fields
Template:
Weather Modification
Applicant
CWCB
Sponsor Name
USBR
Project Name
Response to RFP
Title
Numerical Simulations of Snowpack Augmentation for Drought Mitigation Studies in the Colorado Rocky Mountains
Prepared For
USBR
Prepared By
Joe Busto, CWCB
Date
8/20/2003
Weather Modification - Doc Type
Application
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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 />
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