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Dynamic implicit-solvent coarse-grained models of lipid bilayer membranes: Fluctuating hydrodynamics thermostat

机译:脂质双层膜的动态隐式溶剂粗粒度模型:波动的流体动力学恒温器

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摘要

We introduce a thermostat based on fluctuating hydrodynamics for dynamic simulations of implicit-solventncoarse-grained models of lipid bilayer membranes. We show our fluctuating hydrodynamics approach capturesninteresting correlations in the dynamics of lipid bilayermembranes that aremissing in simulations performed usingnstandard Langevin dynamics. Our momentum conserving thermostat accounts for solvent-mediated momentumntransfer by coupling coarse-grained degrees of freedom to stochastic continuum fields that account for both thensolvent hydrodynamics and thermal fluctuations. We present both a general framework and specific methodsnto couple the particle and continuum degrees of freedom in a manner consistent with statistical mechanicsnand amenable to efficient computational simulation. For self-assembled vesicles, we study the diffusivity ofnlipids and their spatial correlations. We find the hydrodynamic coupling yields within the bilayer interestingncorrelations between diffusing lipids that manifest as a vortex-like structure similar to those observed in explicitsolventnsimulations. We expect the introduced fluctuating hydrodynamics methods to provide a way to extendnimplicit-solvent models for use in a wide variety of dynamic studies.
机译:我们介绍了基于波动流体动力学的恒温器,用于脂质双层膜的隐式溶剂粗粒度模型的动态模拟。我们展示了我们波动的流体动力学方法捕获了脂质双层膜动力学中有趣的相关性,而在使用标准兰格文动力学进行的模拟中却缺少这种相关性。我们的动量守恒型恒温器通过将粗粒度的自由度与随机连续域耦合,从而解决了溶剂介导的动量传递,该随机连续域同时考虑了溶剂的流体动力学和热波动。我们提出了一个通用的框架和特定的方法,以与统计力学相一致的方式耦合粒子和连续自由度,并适合进行高效的计算仿真。对于自组装的囊泡,我们研究了脂质的扩散性及其空间相关性。我们发现双层内的流体动力学耦合产率有趣的相关性之间的扩散脂质表现为类似于明确溶剂模拟中观察到的类似于涡流的结构。我们希望引入的波动流体动力学方法将提供一种方法,以扩展隐式溶剂模型以用于各种动力学研究。

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  • 来源
    《PHYSICAL REVIEW E》 |2013年第2期|1-5|共5页
  • 作者单位

    Department of Mathematics University of California Santa Barbara Santa Barbara California USA;

    Department of Mathematics University of California Santa Barbara Santa Barbara California USA;

    Department of Mathematics University of California Santa Barbara Santa Barbara California USA;

    Department of Mathematics University of California Santa Barbara Santa Barbara California USA;

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