Characterizing Surface Ice-philicity Using Molecular Simulations and Enhanced Sampling

13 March 2023, Version 1
This content is a preprint and has not undergone peer review at the time of posting.

Abstract

The formation of ice, which plays an important role in diverse contexts, ranging from cryopreservation to atmospheric science, is often mediated by solid surfaces. Although surfaces that interact favorably with ice (relative to liquid water) can facilitate ice formation by lowering nucleation barriers, the molecular characteristics that confer a surface with "ice-philicity" are complex and incompletely understood. To address this challenge, here we introduce a robust and computationally effcient method for characterizing surface ice-philicity, which combines molecular simulations and enhanced sampling techniques to quantify the free energetic cost of increasing surface-ice contact at the expense of surface-water contact. Using this method to characterize the ice-philicity of a family of model surfaces that are latticed matched with ice but vary in their polarity, we find that the non-polar surfaces are moderately ice-phobic, whereas the polar surfaces are highly ice-philic. In contrast, for surfaces that display no complementarity to the ice lattice, we find that ice-philicity is independent of surface polarity and that both non-polar and polar surfaces are moderately ice-phobic. Our work thus provides a prescription for quantitatively characterizing surface ice-philicity and sheds light on how ice-philicity is infuenced by lattice matching and polarity.

Keywords

ice nucleation
interfacial thermodynamics
free energies
ice growth
crystallization

Supplementary materials

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Title
Supporting Information for “Characterizing Surface Ice-philicity Using Molecular Simulations and Enhanced Sampling”
Description
Supporting Information contains a description of the order parameters that we bias, details pertaining to estimation of sq/hq and mu_fr, and calculations supporting the fact that the pseudo-ice surface with alpha = 1 is fully wet by ice.
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