(346br) Investigating the Correlated Dynamics of Aqueous Solutions through Van Hove Functions: Insights from Molecular Simulation
AIChE Annual Meeting
2020
2020 Virtual AIChE Annual Meeting
Computational Molecular Science and Engineering Forum
Poster Session: Computational Molecular Science and Engineering Forum (CoMSEF)
Wednesday, November 18, 2020 - 8:00am to 9:00am
To fully understand the relationship between microscopic dynamics and macroscopic properties, such as viscosity, the collective and correlated dynamics of water must be evaluated. However, atomic correlations of fluids are often studied as static structures computed via ensemble averages. Recent advances in neutron and X-ray scattering experiments1 have made it feasible to study the Van Hove correlation function of water and aqueous solutions2. These advances have enabled the study of the time-dependent structure of these fluids at very fine resolutions, on the order of less than a picosecond in time and less than an angstrom in distance. The signal produced from these experiments however, is a statistical average over all atoms of a system, making it difficult to determine which atomic interactions most strongly drive molecular behavior. Therefore, molecular simulation is an invaluable method alongside scattering experiments to evaluate the time-dependent behavior, as the total Van Hove correlation can be discretized into separate atomic components3. Here we present Van Hove correlation results aimed at better understanding the robustness of different force fields and molecular simulation techniques describing water and aqueous solutions. Evaluated and compared to experiment in this study are the Van Hove correlation functions computed from a range of classical, polarizable, and reactive force fields, as well as ab initio molecular dynamics simulations and density functional tight binding.
[1] Iwashita, T., Wu, B., Chen, W.-R., Tsutsui, S., Baron, A. Q. R., & Egami, T. (2017). Seeing real-space dynamics of liquid water through inelastic x-ray scattering. Science Advances, 3(12), e1603079. https://doi.org/10.1126/sciadv.1603079
[2] Van Hove, L. (1954). Correlations in space and time and born approximation scattering in systems of interacting particles. Physical Review, 95(1), 249â262. https://doi.org/10.1103/PhysRev.95.249
[3] Shinohara, Y., Matsumoto, R., Thompson, M., Dmowski, W., Ryu, C. W., Iwashita, T., Ishikawa, D., Baron, A., Cummings, P., Egami, T. (2019). Identifying Water-Anion Correlated Motions in Aqueous Solutions through Van Hove Functions. Journal of Physical Chemistry Letters, 10(22), 7119-7125. https://doi.org/10.1021/acs.jpclett.9b02891