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Fluctuation spectrum of fluid membranescoupled to an elastic meshwork: jump of the effective surface tension at the mesh size

机译:耦合到弹性网上的流体膜的波动谱:网目尺寸下有效表面张力的跃变

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摘要

We identify a class of composite membranes: fluid bilayers coupled to anelastic meshwork, that are such that the meshwork's energy is afunction $F_mathrm{el}[A_xi]$ extit{not} of the real microscopicmembrane area $A$, but of a extit{smoothed} membrane's area $A_xi$,which corresponds to the area of the membrane coarse-grained at the meshsize~$xi$. We show that the meshwork modifies the membrane tension$sigma$ both below and above the scale $xi$, inducing a tension-jump$Deltasigma=dF_mathrm{el}/dA_xi$. The predictions of our modelaccount for the fluctuation spectrum of red blood cells membranescoupled to their cytoskeleton. Our results indicate that thecytoskeleton might be under extensional stress, which would provide ameans to regulate available membrane area. We also predict an observabletension jump for membranes decorated with polymer "brushes''.
机译:我们确定了一类复合膜:与非弹性网状结构耦合的流体双层,使得网状结构的能量是真实的微观膜区域$ A $的函数$ F_ mathrm {el} [A_xi] $ textit {not} ,但是 textit {smoothed}膜的面积$ A_ xi $,它对应于在meshsize〜$ xi $处粗粒度的膜的面积。我们显示,网格在低于和高于标度$ xi $的情况下都修改了膜张力$ sigma $,从而引起了张力跳跃$ Delta sigma = dF_ mathrm {el} / dA_ xi $。我们模型的预测解释了红细胞膜与其细胞骨架耦合的波动光谱。我们的结果表明,细胞骨架可能处于拉伸应力下,这将提供调节可用膜面积的手段。我们还预测了用聚合物“刷子”装饰的膜的可观察到的张力跳跃。

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