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平面限制下生物膜的波动压力

Fluctuation pressure of biomembranes in planar confinement.

作者信息

Auth Thorsten, Gompper Gerhard

机构信息

Theoretical Soft Matter and Biophysics, Institute of Complex Systems and Institute for Advanced Simulation, Forschungszentrum Jülich, 52425 Jülich, Germany.

出版信息

Phys Rev E Stat Nonlin Soft Matter Phys. 2013 Jul;88(1):010701. doi: 10.1103/PhysRevE.88.010701. Epub 2013 Jul 8.

Abstract

The fluctuation pressure of a lipid-bilayer membrane is important for the stability of lamellar phases and the adhesion of membranes to surfaces. In contrast to many theoretical studies, which predict a decrease of the pressure with the cubed inverse distance between the membranes, Freund suggested very recently a linear inverse distance dependence [Proc. Natl. Acad. Sci. USA 110, 2047 (2013)]. We address this discrepancy by performing Monte Carlo simulations for a membrane model discretized on a square lattice and employ the wall theorem to evaluate the pressure for a single membrane between parallel walls. For distances that are small compared with the lattice constant, the pressure indeed depends on the inverse distance as predicted by Freund. For intermediate distances, the pressure depends on the cubed inverse distance as predicted by Helfrich [Z. Naturforsch. A 33, 305 (1978)]. Here, the crossover length between the two regimes is a molecular length scale. Finally, for distances large compared with the mean squared fluctuations of the membrane, the entire membrane acts as a soft particle and the pressure on the walls again depends linearly on the inverse distance.

摘要

脂质双分子层膜的波动压力对于层状相的稳定性以及膜与表面的粘附至关重要。与许多预测膜间压力随膜间距的立方反比减小的理论研究不同,弗罗因德最近提出压力与距离成线性反比关系[《美国国家科学院院刊》110, 2047 (2013)]。我们通过对在正方形晶格上离散化的膜模型进行蒙特卡罗模拟来解决这一差异,并运用壁定理来评估平行壁之间单个膜的压力。对于与晶格常数相比很小的距离,压力确实如弗罗因德所预测的那样依赖于距离的反比。对于中间距离,压力如赫尔弗里希所预测的那样[《自然科学研究》A辑33, 305 (1978)]依赖于距离的立方反比。在此,两种状态之间的交叉长度是一个分子长度尺度。最后,对于与膜的均方涨落相比很大的距离,整个膜表现为一个软粒子,壁上的压力再次线性依赖于距离的反比。

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