Understanding how water models affect the anomalous pressure dependence of their diffusion coefficients

了解水模型如何影响其扩散系数的异常压力依赖性

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Abstract

The self-diffusion coefficient of water shows an anomalous increase with increasing hydrostatic pressure up to a broad maximum (P(mD)) near 1 kbar at 298 K, which has been attributed to pressure effects on the tetrahedral hydrogen bond network of water. Moreover, the ability of a water model to reproduce anomalous properties of water is a signature that it is reproducing the network. Here, water was simulated between 1 bar and 5 kbar using three water models, two four-site (with all charges in the molecular plane) and one single-site multipole (which accounts for out-of-molecular plane charge), that have reasonable pressure-temperature properties. For these three models, the diffusion coefficients display a maximum in the pressure dependence and the radial distribution functions show good agreement with the limited experimental structural data at high pressure that are available. In addition, a variety of properties associated with the network are examined, including hydrogen bond lifetimes and occupancies, three-body angle distributions, and tetrahedral order parameters. Results suggest that the initial increasing diffusion with pressure is because hydrogen bonds are distorted and thus weakened by pressure, but above P(mD), the hydrogen bonds are weakened to the point it behaves more like a normal liquid. In other words, the P(mD) may be a measure of the angular strength of hydrogen bonds. In addition, since the four-site models over-predict the values of P(mD) while the multipole model under-predicts it, out-of-plane charge may improve four-site models.

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