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Conformation of charged vesicles: the Debye-Huckel and the low-curvature limit

机译:带电囊泡的构象:Debye-Huckel和低曲率极限

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The shape as well as tension and pressure inside an uncharged vesicle are understood to be determined by the reduced volume of a vesicle. These parameters are important for a vesicle or a biological cell, since they can affect bio-physical processes such as osmosis and permeation, interaction with external agents such as bio-macromolecules as well as thermal fluctuations in a bilayer membrane of a vesicle. Charged membranes are ubiquitous in nature, most biological cell bio-membranes are charged, and therefore the knowledge of shape, tension and pressure of charged vesicles is critical. Additionally, the distribution of charges in the inner and outer leaflets is also important as it can affect the spatial interaction of a bilayer membrane with proteins and other micro and macromolecular species. This work addresses these issues in the low-charge and low-curvature limit. Our analysis indicates that despite a very strong two-way coupling between the charge and the curvature, the shapes of charged vesicles remain similar to that of uncharged vesicles at comparable reduced volumes, even for reasonable values of total charge. However, the tension and pressure values are higher, and are accurately estimated in our analysis. The charge distribution on the outer and inner leaflet which is strongly affected by the curvature is calculated. The value of spontaneous curvature due to charge redistribution is also estimated. The insensitivity of the shape to charges persists even when only the outer leaflet is charged instead of charged inner and outer leaflets.
机译:不带电荷的囊泡内部的形状以及张力和压力应理解为由囊泡的减少体积决定。这些参数对于囊泡或生物细胞很重要,因为它们会影响生物物理过程,例如渗透和渗透,与外部因子(例如生物大分子)的相互作用以及囊泡的双层膜中的热涨落。带电的膜在自然界中普遍存在,大多数生物细胞生物膜都带电,因此对带电的囊泡的形状,张力和压力的了解至关重要。另外,内部和外部小叶中电荷的分布也很重要,因为它会影响双层膜与蛋白质以及其他微分子和大分子物种的空间相互作用。这项工作解决了低电荷和低曲率限制中的这些问题。我们的分析表明,尽管在电荷和曲率之间存在非常强的双向耦合,但是即使在合理的总电荷值的情况下,带电囊泡的形状仍然与不带电囊泡的形状相似,且体积相当。但是,张力和压力值较高,并且在我们的分析中可以准确估算。计算在外部和内部小叶上受曲率强烈影响的电荷分布。还估计了由于电荷重新分布而引起的自发曲率的值。即使仅对外部小叶带电而不对内部和外部小叶带电,形状对电荷的不敏感性仍然存在。

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