Unraveling the dynamic slowdown in supercooled water: The role of dynamic disorder in jump motions

TL;DR

This study investigates the microscopic mechanisms behind the dynamic slowdown in supercooled water, revealing how dynamic disorder and cooperative motions lead to intermittent jump dynamics and potentially to glass transition.

Contribution

The paper introduces a molecular dynamics simulation analysis showing how slow variables and dynamic disorder influence jump motions in supercooled water, advancing understanding of its anomalous slowdown.

Findings

Jump dynamics deviate from Poisson statistics with decreasing temperature.

Displacement of the fourth nearest oxygen atom is a key slow variable.

Intermittent dynamics arise from trapping in low-density domains.

Abstract

When a liquid is rapidly cooled below its melting point without inducing crystallization, its dynamics slow down significantly without noticeable structural changes. Elucidating the origin of this slowdown has been a long-standing challenge. Here, we report a theoretical investigation into the mechanism of the dynamic slowdown in supercooled water, a ubiquitous yet extraordinary substance characterized by various anomalous properties arising from local density fluctuations. Using molecular dynamics simulations, we found that the jump dynamics, which are elementary structural change processes, deviate from Poisson statistics with decreasing temperature. This deviation is attributed to slow variables competing with the jump motions, i.e., dynamic disorder. The present analysis of the dynamic disorder showed that the primary slow variable is the displacement of the fourth nearest oxygen atom of a jumping molecule, which occurs in an environment created by the fluctuations of molecules outside the first hydration shell. As the temperature decreases, the jump dynamics become slow and intermittent. These intermittent dynamics are attributed to the prolonged trapping of jumping molecules within extended and stable low-density domains. As the temperature continues to decrease, the number of slow variables increases due to the increased cooperative motions. Consequently, the jump dynamics proceed in a higher-dimensional space consisting of multiple slow variables, becoming slower and more intermittent. It is then conceivable that with further decreasing temperature, the slowing and intermittency of the jump dynamics intensify, eventually culminating in a glass transition.