介电常数
分子动力学
介观物理学
化学物理
电介质
材料科学
膜
溶剂化
水溶液
离子
化学
脂质双层
热力学
水模型
离子键合
电导率
相对介电常数
离子电导率
介电常数
纳米流体学
动力学(音乐)
Debye–Hückel方程
分布函数
作者
Ludovic Gardré,Swen Helstroffer,Pierre Muller,Fabrice Thalmann,Thierry Charitat,Laurent Joly,Claire Loison
摘要
Most organic and inorganic surfaces (e.g., glass or lipid membranes) become charged in aqueous solutions. The resulting ionic distribution induces effective interactions between the charged surfaces, which depend on the permittivity of the confined aqueous solution. To explore this phenomenon in very confined systems, we perform all-atom molecular dynamics (MD) simulations of charged lipid membranes separated by a salted water layer of varying thickness. To extract an effective permittivity from the atomistic model, we compare the ion distributions of these simulations with the ones of a continuous, mesoscopic model: a modified Poisson–Boltzmann (mPB) equation taking into account a spatially varying dielectric permittivity and an explicit Born solvation energy for ions. Such mPB/MD comparisons, applied to lipid membranes at various hydration levels, reveal a sharp decrease of the permittivity upon dehydration, converging to a plateau value that we attribute to lipid headgroups. We discuss the limitations of the mPB model in the dehydrated lipid membranes, in particular through the appearance of ion/ion correlations, and compare our results to alternative computational methods. In our tension-free simulations of the fluid membranes, an increase in the area per lipid indicates that the permittivity decrease is accompanied by intermembrane attraction. Our approach could be generalized to estimate a mesoscopic permittivity of liquids confined by other interfaces, provided ions follow Boltzmann statistics.
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