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非极性分子的斯托克斯溶剂流及溶质-溶剂界面动力学的数值处理

Numerical Treatment of Stokes Solvent Flow and Solute-Solvent Interfacial Dynamics for Nonpolar Molecules.

作者信息

Sun Hui, Zhou Shenggao, Moore David K, Cheng Li-Tien, Li Bo

机构信息

Department of Mathematics, University of California, San Diego, CA 92093.

School of Mathematical Sciences and Mathematical Center for Interdiscipline Research, Soochow University, 1 Shizi Street, Suzhou, Jiangsu 215006, China.

出版信息

J Sci Comput. 2016 May;67(2):705-723. doi: 10.1007/s10915-015-0099-z. Epub 2015 Sep 12.

DOI:10.1007/s10915-015-0099-z
PMID:27365866
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC4922513/
Abstract

We design and implement numerical methods for the incompressible Stokes solvent flow and solute-solvent interface motion for nonpolar molecules in aqueous solvent. The balance of viscous force, surface tension, and van der Waals type dispersive force leads to a traction boundary condition on the solute-solvent interface. To allow the change of solute volume, we design special numerical boundary conditions on the boundary of a computational domain through a consistency condition. We use a finite difference ghost fluid scheme to discretize the Stokes equation with such boundary conditions. The method is tested to have a second-order accuracy. We combine this ghost fluid method with the level-set method to simulate the motion of the solute-solvent interface that is governed by the solvent fluid velocity. Numerical examples show that our method can predict accurately the blow up time for a test example of curvature flow and reproduce the polymodal (e.g., dry and wet) states of hydration of some simple model molecular systems.

摘要

我们设计并实现了用于模拟水性溶剂中非极性分子的不可压缩斯托克斯溶剂流以及溶质 - 溶剂界面运动的数值方法。粘性力、表面张力和范德华型色散力的平衡导致了溶质 - 溶剂界面上的牵引边界条件。为了允许溶质体积的变化,我们通过一致性条件在计算域的边界上设计了特殊的数值边界条件。我们使用有限差分幽灵流体格式来离散具有此类边界条件的斯托克斯方程。经测试,该方法具有二阶精度。我们将这种幽灵流体方法与水平集方法相结合,以模拟由溶剂流体速度控制的溶质 - 溶剂界面的运动。数值示例表明,我们的方法能够准确预测曲率流测试示例的爆破时间,并重现一些简单模型分子系统的多峰(例如,干态和湿态)水合状态。

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本文引用的文献

1
A semi-implicit augmented IIM for Navier-Stokes equations with open, traction, or free boundary conditions.一种用于具有开放、牵引或自由边界条件的纳维-斯托克斯方程的半隐式增强隐式迭代方法。
J Comput Phys. 2015 Aug 15;297:182-193. doi: 10.1016/j.jcp.2015.05.003. Epub 2015 May 19.
2
STABILITY OF A CYLINDRICAL SOLUTE-SOLVENT INTERFACE: EFFECT OF GEOMETRY, ELECTROSTATICS, AND HYDRODYNAMICS.圆柱形溶质 - 溶剂界面的稳定性:几何形状、静电学和流体动力学的影响
SIAM J Appl Math. 2015;75(3):907-928. doi: 10.1137/140972093. Epub 2015 May 5.
3
LS-VISM: A software package for analysis of biomolecular solvation.LS-VISM:用于生物分子溶剂化分析的软件包。
J Comput Chem. 2015 May 30;36(14):1047-59. doi: 10.1002/jcc.23890. Epub 2015 Mar 12.
4
A Multi-Scale Method for Dynamics Simulation in Continuum Solvent Models I: Finite-Difference Algorithm for Navier-Stokes Equation.连续介质溶剂模型中动力学模拟的多尺度方法I:纳维-斯托克斯方程的有限差分算法
Chem Phys Lett. 2014 Nov 25;616-617:67-74. doi: 10.1016/j.cplett.2014.10.033.
5
Variational Implicit Solvation with Poisson-Boltzmann Theory.基于泊松-玻尔兹曼理论的变分隐式溶剂化
J Chem Theory Comput. 2014 Apr 8;10(4):1454-1467. doi: 10.1021/ct401058w. Epub 2014 Feb 21.
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Shear-stress-induced conformational changes of von Willebrand factor in a water-glycerol mixture observed with single molecule microscopy.通过单分子显微镜观察在水-甘油混合物中切应力诱导的血管性血友病因子的构象变化。
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