2016
DOI: 10.1063/1.4962355
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A physically constrained classical description of the homogeneous nucleation of ice in water

Abstract: Liquid water can persist in a supercooled state to below 238 K in the Earth's atmosphere, a temperature range where homogeneous nucleation becomes increasingly probable. However, the rate of homogeneous ice nucleation in supercooled water is poorly constrained, in part, because supercooled water eludes experimental scrutiny in the region of the homogeneous nucleation regime where it can exist only fleetingly. Here we present a new parameterization of the rate of homogeneous ice nucleation based on classical nu… Show more

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Cited by 121 publications
(191 citation statements)
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References 92 publications
(151 reference statements)
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“…The diffusion activation energy is given by Figure 8(a)) not only reproduces the experimental data of Garbacz and Price but also follows the power law (PL) parameterization of Koop and Murray, 60 which was shown to provide the most physically consistent description of nucleation of ice in supercooled water. The applicability of this parameterization is limited to the temperature range above 225 K as shown by the deviation of our VFT curve and the PL curve below this temperature (compare red and blue solid lines in Figure 8(a)).…”
Section: F Cnt-based Simulation Of Experimental Resultssupporting
confidence: 69%
See 1 more Smart Citation
“…The diffusion activation energy is given by Figure 8(a)) not only reproduces the experimental data of Garbacz and Price but also follows the power law (PL) parameterization of Koop and Murray, 60 which was shown to provide the most physically consistent description of nucleation of ice in supercooled water. The applicability of this parameterization is limited to the temperature range above 225 K as shown by the deviation of our VFT curve and the PL curve below this temperature (compare red and blue solid lines in Figure 8(a)).…”
Section: F Cnt-based Simulation Of Experimental Resultssupporting
confidence: 69%
“…To do so, we had to develop a parameterization of water diffusivity based on the data published by Garbacz and Price. 58 To reduce the level of uncertainty associated with this parameterization, we constrained the parametrization by requiring it to follow the self-diffusivity of pure water recently made available for temperature range down to 220 K. 60 Nevertheless, the extrapolation of this parameterization beyond available experimental data should be treated with caution.…”
Section: Discussionmentioning
confidence: 99%
“…Cloud droplets can supercool to 238 K before homogeneous freezing occurs (Koop and Murray, 2016;Rosenfeld and Woodley, 2000). At warmer temperatures, heterogeneous ice nucleation (HIN), whereby the presence of aerosol particles lowers the required energy barrier to form a stable ice nucleus, is the common pathway of ice formation Pruppacher and Klett, 1997;Khvorostyanov and Curry, 2004;Hoose and Möhler, 2012).…”
Section: Introductionmentioning
confidence: 99%
“…for the development of more reliable climate models [13]. Despite their large uncertainties, the reported nucleation rates were significantly smaller than those expected on the basis of extrapolations of results from previous experiments [82]. These deviations were interpreted in terms of a crossover in the behaviour of the temperature dependence of water's diffusivity from non-Arrhenius to Arrhenius [79].…”
Section: Supercooled Water: the Most Anomalous Liquidmentioning
confidence: 72%