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Lecture 11 Cloud Microphysics Wallace and Hobbs – Ch. 6
Ignore most of the math – concentrate on descriptive conclusions and graphs
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Cloud Types
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Outline Cooling Supersaturation Droplet Formation Precipitation
Droplet Growth Precipitation Formation
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Nucleation Usually refers to the initial formation of a droplet
More general definition: AMS Glossary Homogeneous nucleation Droplet spontaneously forms in pure air No particles present Heterogeneous nucleation Droplets form on particles called cloud condensation nuclei (CCN)
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Homogeneous Nucleation
Formation of a curved water surface requires energy maintenance of a small droplet requires large supersaturations
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RH to Form Droplet of Radius r
W & H, Fig. 6.2 112% Such large RHs do not occur in nature. r (m) 0.01
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Heterogeneous Nucleation
Hygroscopic CCN are particularly effective condensation initiators Generally made of soluble salts When droplet forms, solution has a much lower vapor pressure than pure water Condensation begins when RH < 100% Droplet growth requires supersaturations of less than 1% Such supersaturations are achieved in updrafts
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Köhler Curves Give the equilibrium droplet size for a given RH.
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Köhler Curves Suppose RH = 100.1% “Saturation ratio” = RH/100 10-19 g
Numbers indicate mass of dissolved salt (NaCl) Suppose RH = 100.1%
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g 10-18g 10-17g Droplets grow until they reach equilibrium radius
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g 10-18g 10-17g Droplets grow until they reach equilibrium radius
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g 10-18g 10-17g Droplets grow until they reach equilibrium radius
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g 10-18g 10-17g Droplets grow until they reach equilibrium radius
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g 10-18g 10-17g Droplets grow until they reach equilibrium radius
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Typical cloud droplet radius
g 10-18g 10-17g Droplets grow until they reach equilibrium radius
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Droplet Growth If ambient RH < value at peak of curve, droplets stop growing when much smaller than typical cloud drop They are called haze droplets
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g 10-18g 10-17g Suppose RH = 100.3%
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Droplets growing on smaller nuclei behave as before
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Look at largest nucleus
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g 10-18g 10-17g
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g 10-18g 10-17g
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g 10-18g 10-17g
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g 10-18g 10-17g
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g 10-18g 10-17g
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g 10-18g 10-17g Droplet keeps growing!
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Droplet “Activation” If ambient RH > peak value, droplet grows indefinitely Once droplet has gotten “over the hump”, it is said to be activated.
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Slowing of Growth Rate of droplet growth decreases as droplets grow
Let r = droplet radius It can be shown that
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Depletion of Water Vapor
Also, growth of large number of droplets reduces supersaturation Result: Droplet radius tends to level off at about 10m Fall velocity of such a droplet is < 1 cm-1 droplets tend to be carried upward Droplets must be much larger to actually fall
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Microphysical Parameters
Liquid water content (LWC) grams of liquid water per m3 of cloud Droplet concentration, N Number of droplets per cm3 Mean droplet size, Usually given in m Not independent – knowledge of any two determines the third
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Relationship Between Microphysical Parameters
where L is the density of liquid water. See W & H, p. 217 for typical values of microphysical parameters
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Supercooled Water Definition: Liquid water with T < 0C Freezing
Homogeneous nucleation occurs at -40C! Heterogeneous nucleation occurs in presence of a freezing nucleus (Typically occurs at temps much higher than -40C)
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Freezing Point Common experience: Water freezes at 0C
This works when mass of water >> cloud droplet Only one nucleation event is required to freeze entire mass Such an event is virtually certain for masses of water normally encountered Cloud droplets very small Probability of a nucleation event at 0C is small Probability increases as temperature falls
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Ice Crystals When T < 0C, ice crystals can form directly from vapor Homogeneous nucleation requires unrealistically large super-saturations Heterogeneous nucleation occurs on particles called deposition nuclei
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Ice Nuclei General name for various types of nuclei Relatively rare
e.g., freezing nuclei, deposition nuclei Relatively rare 1 particle in 108 suitable!
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Nucleation Temps Substance Temp. (C) Kaolinite -9 Silver Iodide -4
Bacteria! -3 Source: Table 9.1 in A Short Course in Cloud Physics, 3rd Ed. Rogers, R. and M. Yau. Pergamon Press, 293 pp.
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Supercooled Water and Ice
Let es,w(T) be the saturation vapor pressure over liquid water at temperature T Let es,i(T) be the saturation vapor pressure over ice at temperature T es,i(T) < es,w(T) for T < 0C
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es,i vs. es,w T (C) es,i(hPa) es,w(hPa) 6.11 -5 4.02 4.21 -10 2.60
6.11 -5 4.02 4.21 -10 2.60 2.87 -15 1.65 1.91 -20 1.03 1.25 -25 0.63 0.81 -30 0.38 0.51 -35 0.22 0.31 -40 0.13 0.19 (Source: Smithsonian Meteorological Tables, 6th Ed.)
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