Determine why heterogeneous ice formation is so strongly suppressed in vigorous deep convective clouds that copious supercooled liquid persists to the homogeneous freezing threshold near −38 °C despite entrainment of boundary-layer aerosols containing potential ice nuclei, as first documented by the in-situ measurements of Rosenfeld & Woodley (2000); quantify how often such deep supercooled layers occur globally and with what climatic importance; and reduce this process understanding to reliable mixed-phase parameterizations for the approximately −30 to −40 °C regime.
Background
Cloud water can remain liquid far below 0 °C; such supercooled liquid is metastable and converts to ice once ice is nucleated. Two freezing channels matter in the atmosphere. In heterogeneous ice nucleation, a small subset of aerosol particles — ice-nucleating particles (INPs) — catalyze freezing at temperatures between 0 °C and roughly −38 °C, depending on their surface properties. In homogeneous freezing, ice nucleates spontaneously within the liquid itself; for cloud-sized droplets this becomes essentially inevitable near −38 °C, which therefore acts as a practical floor for liquid water in the atmosphere. Deep convective clouds (cumulonimbus) are vigorous, buoyancy-driven clouds rooted in the boundary layer, the lowest 1–2 km of the atmosphere that contains most aerosols, including particles that act as cloud condensation nuclei (CCN, on which cloud droplets form) and potential INPs. Where liquid droplets and ice crystals coexist, a cloud is called mixed-phase; the conversion of liquid to ice, termed glaciation, controls precipitation efficiency, hail growth, and thunderstorm electrification (charge separation in storms requires coexisting supercooled liquid and ice), so the temperature at which a cloud glaciates — its glaciation temperature — is a key observable and a key parameter for cloud models. The maximum liquid water that a rising cloud parcel can attain by condensation if it ascends without mixing with surrounding air is called the adiabatic liquid water content; observed values well below it indicate dilution by entrainment. The rate at which ice particles accrete supercooled droplets (riming) is governed by the collision efficiency between ice crystals and droplets, which is very small when both are small. Ice number can also grow without any new nucleation through secondary ice production — ice-multiplication processes such as splintering during riming — which can make ice concentrations far exceed the INP count.
Before 2000, highly supercooled liquid had been documented mainly in cirrus and in orographic wave clouds (clouds forming in the vertical air motion over mountains), in small amounts (less than 0.15 g m⁻³), attributed to small droplet size and scarce INPs at those altitudes: Sassen (1985) for cirrus and Heymsfield & Miloshevich (1993) for wave clouds. Deep convective clouds were expected to glaciate much warmer because their tops contain much larger droplets and because they ingest boundary-layer air rich in aerosols, many of which can nucleate ice below about −25 °C. Satellite retrievals suggested otherwise. Rosenfeld & Woodley (2000) reported aircraft in-situ measurements in vigorous continental convective storms over Texas in August 1999 (with supporting Argentinean measurements in early 2000) showing that most of the condensed water remains liquid down to −37.5 °C: liquid water contents up to 1.8 g m⁻³ at −37.5 °C with a median droplet volume diameter of about 17 µm — an order of magnitude more supercooled water than previously reported at such temperatures — with an abrupt transition to ice at slightly colder temperatures, indicating homogeneous freezing as the dominant glaciation mechanism. The coexistence of numerous small droplets with few large ice particles implies that riming was inefficient, and hence that heterogeneous ice formation was strongly suppressed despite abundant boundary-layer aerosol. The observation matters because a deep supercooled layer is the water reservoir for hail growth and thunderstorm charging, and because numerical cloud models of that era (and many since) lack reliable mixed-phase microphysics between about −30 and −40 °C, so simulated rainfall, hail, and electrification in vigorous convection depend on poorly constrained parameterizations. The authors explicitly left open why heterogeneous nucleation is so inefficient in these clouds — suggesting, without a direct test, very small collision efficiencies between sub-200 µm ice crystals and sub-40 µm cloud droplets — and how often such deep supercooled layers occur globally and what their broader climatic importance is.
Problem Statement
Establish a validated, quantitative account of why heterogeneous ice formation is strongly suppressed in vigorous deep convective clouds in the approximately −30 to −40 °C regime, such that copious supercooled liquid (of order 1 g m⁻³, roughly half the adiabatic liquid water content, i.e. roughly half the maximum attainable by undiluted condensational growth) persists up to the homogeneous freezing threshold near −38 °C despite entrainment of boundary-layer aerosols containing potential ice nuclei. This requires: (1) determining the relative contributions of CCN-controlled droplet size, ice-nucleating particle availability, secondary ice production, and updraft dynamics, and in particular directly testing the hypothesis of Rosenfeld & Woodley (2000) that the suppression reflects very small collision efficiencies between sub-200 µm ice crystals and sub-40 µm cloud droplets; (2) mapping the temperature and size dependence of the transition from heterogeneous to homogeneous freezing in realistic convective conditions, including turbulence and varying aerosol loads; (3) quantifying the global frequency of such deep supercooled layers in deep convective clouds and their climatic importance, including consequences for precipitation efficiency, hail growth, and cloud electrification; and (4) reducing this process understanding to reliable mixed-phase parameterizations for the −30 to −40 °C regime in numerical cloud and climate models, replacing the poorly constrained treatments that currently govern simulated rainfall, hail, and electrification in vigorous convection. These components serve one objective: a closed mechanistic and quantitative description of the deep-convective glaciation transition identified by the in-situ observations of Rosenfeld & Woodley (2000).
References
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