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Last modified
7/28/2009 2:39:12 PM
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4/18/2008 10:01:09 AM
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Weather Modification
Title
The Generation of Secondary Ice Particles in Clouds by Crystal-Crystal Collision
Date
11/11/1978
Weather Modification - Doc Type
Report
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<br />2178 <br /> <br />JOURNAL OF THE ATMOSPHERIC SCIENCES <br /> <br />VOLUME 35 <br /> <br /> <br />2 3 <br />DIAMETER (mm) <br /> <br />FIG. 8. Change in the size distribution of heavily rimed plane dendrites <br />due to collision with graupel. <br /> <br />E <br />::I. <br />g 0.10 <br />I <br />~ <br />.... <br />"" <br />z <br />o <br />fi <br />'0:: <br />!z 0.05 <br />ILl <br />u <br />Z <br />o <br />u <br /> <br />::"i:-:r-i:.J --~ <br />,i Ji ~::d=;:,.......: <br />~ r- - 1_-t:J........ :r.o <br /> <br />o . <br />o <br /> <br />efficiency. The rates assumed in this model were <br />1 ,um S-I for moderate growth and 4 ,um S-I for heavy <br />growth on crystals> 300 ,um. <br />The model was run for 15 time steps of 60 s each <br />for several different' conditions. Fig. 7 shows the <br />results of these computations. The solid line is the <br />case of K(/) equal to a constant Ko=0.00081. For an <br />initial concentration of 1 crystal litecI it would take <br />over 20 min to increase the concentration by a factor <br />of 10 but only 6 min for an initial concentration of <br />3 crystals liter-I. If one looks at the curve for no <br />additional accretion and diffusion one notices that <br />after a short period of time, it levels off, and never <br />reaches a factor 'of 10 greater than the initial con- <br />centration. This was found to be true for all crystal <br />types and size distributions studied. The result should <br />not be surprising when one considers the fact that <br />without additional growth by accretion and diffusion <br />a single crystal will only produce so many fragments. <br />The calculations show that an average crystal will <br />produce less than 10 fragments unless additional <br />growth occurs. In many cases fewer fragments will be <br />produced because the fragments are too small to <br />produce additional fragments at their reduced fall- <br />speed. In a real cloud this is probably even more valid <br />because a fragile crystal is less likely to produce frag- <br />ments in a second collision of the same magnitude as the <br />first. All or most of the fragile protrusions are broken off <br />in the first collision. <br />The other curves show an increase in C greater <br />than that for K (I) = K 0 depending on the rate of <br />accretional and diffusional growth. This effect seems <br />physically valid because accretional and diffusional <br />growth can maintain the size distributions and the <br />fragility of the crystals such that K (I) may actually <br />increase. K (t) was found to increase slightly at first <br />with accretion and diffusion and then decrease but <br /> <br />--- TIME = Ominutes <br />........... TIME = 5 minutes <br />- TIME = 10minutes <br /> <br />(0) <br /> <br />4 <br /> <br />5 <br /> <br />at a much slower rate than without accretion and <br />diffusion. Depending on the rate of growth by accre- <br />tion and diffusion, then, the generation of secondary <br />particles may be more or less than that estimated hy <br />assuming K (I) = K o. For the largest growth rate likely <br />the generation rate was found to be greater by a factor <br />of about 10 over that previou~ly estimated. In the <br />case of no accretion or diffusion the multiplication <br />ratio is limited in all cases to less than a factor of 10. <br />It is quite informative to observe the change in <br />crystal distribution with time as the fracturing and <br />growth by accretion and diffusion occur. Figs. 8 and 9 <br />show the size distributions for the heavily-rimed plane <br />dendrites and graupel respectively at 0, 5 and 10 min <br />after fragmentation is assumed to begin. This example <br />is the case for moderate accretion and diffusion with <br />an initial concentration of 1 crystal litecI in Fig. 7. <br />Notice the accelerating change in concentration of <br />crystals at the small sizes and the regular progression <br />of crystal concentration to larger sizes by accretion <br />and diffusion. Apparently, the accretion and diffusion <br />were able to cause an increase in K (I) at first but <br />the explosion of small particles eventually overwhelmed <br />the accretion and diffusion effects by changing the <br />shape of the distribution drastically. In a real cloud <br />this effect could be even more dominant because of <br />the effect on the vapor pressure and liquid water as <br />many small particles begin to grow. This model did <br />not attempt to maintai~ a water balance. Another <br />important restriction on the model results is the as- <br />sumed diffusional growth rate at -150C. If the air <br />parcel containing the ice crystals rises or falls to <br />another level the growth rate will fall and the secondary <br />particle generation will be less effective. If accretional <br />growth remains high, however, the effect of change <br />levels could be small. <br />
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