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Fluids of rodlike particles near curved surfaces

机译:弯曲表面附近的棒状颗粒的流体

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We study fluids of hard rods in the vicinity of hard spherical and cylindrical surfaces at densities below the isotropic-nematic transition. The Onsager second virial approximation is applied, which is known to yield exact results for the bulk properties in the Limit of infinitely thin rods. This approach requires the computation of the one-particle distribution function and of the Mayer function, which is greatly facilitated by an appropriate expansion in terms of spherical harmonics. We determine density and orientational profiles as well as the surface tension gamma as a function of the surface curvature radius R. Already in the low-density limit of noninteracting rods gamma(R) turns out to be nonanalytic at 1/R=0, which prohibits the application of the commonly used Helfrich expansion. The interparticle interaction modifies the behavior of gamma(R) as compared to the low-density Limit quantitatively and qualitatively. [References: 15]
机译:我们研究各向同性-向列相变以下密度在硬球形和圆柱形表面附近的硬棒流体。应用了Onsager的第二维里尔逼近法,这对于无限细杆的极限中的整体性质产生精确的结果。这种方法需要计算单粒子分布函数和Mayer函数,这可以通过在球谐函数方面进行适当的扩展而大大促进。我们根据表面曲率半径R确定密度和方向轮廓以及表面张力gamma。已经在非相互作用棒的低密度极限中,gamma(R)在1 / R = 0时变成非解析的,这禁止使用常用的Helfrich扩展程序。与低密度极限相比,颗粒间相互作用定量地和定性地改变了γ的行为。 [参考:15]

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