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Lifting by cold pools (RKW theory) A&OS C115/C228
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Very rapid recap of CAPE & CIN (with some skewed, qualitative images)
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Environmental temperature profile Average environmental lapse rate: 6.5˚C/km in tropopshere
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Lift a parcel Subsaturated parcel cools @ DALR, RH rises
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Saturation reached (LCL) Note parcel negatively buoyant… a push needed
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Further lifting beyond LCL Saturated parcel cools @ MALR MALR varies with height
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Positively buoyant above LFC Parcel needed push to get to LFC
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Cloud top (TOC) where buoyancy vanishes Parcel runs out of vapor and/or reaches stratosphere
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Convective available potential energy (CAPE) Energy reservoir feeds strong storm updrafts; “positive area”
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Convective inhibition (CIN) Parcel must overcome inhibition to reach LFC -- needs a push
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Shear
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Midlatitudes: westerly wind increases with height in troposphere Principal reason: it’s colder to the north
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Vertical shear creates spin
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Storm moves faster than lower tropospheric winds
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Storm-relative view Storm moves faster than lower tropospheric winds
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Shear should force “downshear” tilt Storm would rain into its own inflow, not a good situation…
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A “better” storm configuration Storm avoids raining into its own inflow
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A “better” storm configuration Large amount of CAPE, low LFC, little CIN: A good recipe
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A downshear-tilting storm Storm rains into its own inflow, cooling it
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A downshear-tilting storm LFC rises, much less CAPE, much more CIN
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A downshear-tilting storm Unviable… and won’t live long…
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Shear == bad (for storm) … but it can be good thing too Cold pool == good (lifting) … but it can be bad thing too
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Horizontal vorticity Spin in vertical plane Spin axis is horizontal “Right-hand rule” determines sign Positive horizontal vorticity illustrated CW spin = positive CCW spin = negative
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Creating horizontal vorticity Vertical wind shear Horizontal temperature gradients
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Creating horizontal vorticity Vertical wind shear Horizontal temperature gradients
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Creating horizontal vorticity Vertical wind shear Horizontal temperature gradients
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Creating horizontal vorticity Vertical wind shear Horizontal temperature gradients Here: CCW spin & negative vorticity
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Horizontal vorticity Boussinesq equations, cross-derive to obtain –where
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An isolated warm bubble 16 km 8 km
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…with wind vectors Temperature gradients = horizontal vorticity CCW, CW spins balanced Vorticity largest here Vorticity tendency largest here (largest horizontal B gradient)
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Add on some shear? Add shear to picture -- biased to CW spin; Thermal (cloud) would tilt downshear +
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Storm cold pools make negative horizontal vorticity
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Effect of cold pool vorticity Air gets lifted… but not very well… By itself, cold pool vorticity bad for storm
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Now consider shear vorticity By itself, shear vorticity is also bad, forcing downshear tilt
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Now consider shear vorticity But two “wrongs” can make a “right”
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Vorticity balance Vorticities balanced - get deep lifting, strong storm
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The “optimal state” Optimal strength -- as close to vertical as possible, without raining into its own inflow
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RKW vorticity balance theory (Rotunno et al. 1988)
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Weisman and Rotunno (2004) RKW’s “optimal state” where: ∆u = wind speed difference over cold pool depth (proxy for vertical shear) c = storm speed (proxy for pool negative vorticity)
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Recap Sources of horizontal vorticity: vertical shear & horizontal temperature gradients By itself, CW shear vorticity weakens (multicell-type) storms… –Forces downshear tilt, rain into inflow By itself, CCW cold pool vorticity weakens storms… –Provides lifting but its not very deep –Not an unalloyed good Opposing vorticities can balance to produce optimal storm strength (Goldilocks!) –Cold pool vorticity stronger - leans upshear –Shear vorticity stronger - leans downshear
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Weisman and Rotunno (2004) RKW emphasized surface-based vertical shear over cold pool depth. WR2004 addresses objections to RKW theory by exploring (ii) Shear shifted above cold pool (iii) Shear extending above cold pool
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No shear case Observe vertical deformation of tracer lines
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Add some westerly shear over cold pool depth upshear side -- downshear side Max lifting case
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Same shear, but elevated A lot less total lift above x=+2
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Same shear, deeper layer Less total lifting - more downshear tilt
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Demonstration Nice multicell storm Sequence of short-lived updrafts; strong cold pool Storm leans upshear Cold pool vorticity stronger than shear vorticity
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Demonstration Take this storm and destroy its cold pool by turning off evaporation cooling Cold pool, its lifting and its vorticity go away What happens?
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Demonstration
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Another demonstration (cold pool collapse in very strong shear)
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