Technical note: Fundamental aspects of ice nucleation via pore condensation and freezing including Laplace pressure and growth into macroscopic ice
-
Published:2020-03-17
Issue:5
Volume:20
Page:3209-3230
-
ISSN:1680-7324
-
Container-title:Atmospheric Chemistry and Physics
-
language:en
-
Short-container-title:Atmos. Chem. Phys.
Abstract
Abstract. Pore condensation and freezing (PCF) is an ice nucleation
mechanism that explains ice formation at low ice supersaturation. It assumes
that liquid water condenses in pores of solid aerosol particles below water
saturation, as described by the Kelvin equation, followed by homogeneous ice
nucleation when temperatures are below about 235 K or immersion freezing at
higher temperatures, in case the pores contain active sites that induce ice
nucleation. Porewater is under tension (negative pressure) below water
saturation as described by the Young–Laplace equation. This negative
pressure affects the ice nucleation rates and the stability of the pore ice.
Here, pressure-dependent parameterizations of classical nucleation theory
are developed to quantify the increase in homogeneous ice nucleation rates
as a function of tension and to assess the critical diameter of pores that
is required to accommodate ice at negative pressures. Growth of ice out of
the pore into a macroscopic ice crystal requires ice supersaturation. This
supersaturation as a function of the pore opening width is derived, assuming
that the ice phase first grows as a spherical cap on top of the pore opening
before it starts to expand laterally on the particle surface into a
macroscopic ice crystal.
Publisher
Copernicus GmbH
Subject
Atmospheric Science
Reference85 articles.
1. Adler, G., Koop, T., Haspel, C., Taraniuk, I., Moise, T., Koren, I.,
Heiblum, R. H., and Rudich, Y.: Formation of highly porous aerosol particles
by atmospheric freeze-drying in ice clouds, P. Natl. Acad. Sci. USA, 110,
20414–20419, https://doi.org/10.1073/pnas.1317209110, 2013. 2. Amaya, A. J. and Wyslouzil, B. E.: Ice nucleation rates near ∼225 K,
J. Chem. Phys., 148, 084501, https://doi.org/10.1063/1.5019362, 2018. 3. Amaya, A. J., Pathak, H., Modak, V. P., Laksmono, H., Loh, N. D., Sellberg,
J. A., Sierra, R. G., McQueen, T. A., Hayes, M. J., Williams, G. J.,
Messerschmidt M., Boutet, S., Bogan, M. J., Nilsson, A., Stan, C. A., and
Wyslouzil, B. E.: How cubic can ice be?, J. Phys. Chem. Lett., 8,
3216–3222, https://doi.org/10.1021/acs.jpclett.7b01142, 2017. 4. Angell, C. A.: Formation of glasses from liquids and biopolymers, Science,
267, 1924–1935, https://doi.org/10.1126/science.267.5206.1924, 1995. 5. Bartell, L. S. and Chushak, Y. G.: Water in Confining Geometries, edited by:
Buch, V. and Devlin, J. P., Spinger-Verlag, Berlin, 399–424, 2003.
Cited by
38 articles.
订阅此论文施引文献
订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献
|
|