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Modified interfacial statistical associating fluid theory:A perturbation density functional theory for inhomogeneous complex fluids

机译:修正的界面统计缔合流体理论:非均质复杂流体的扰动密度泛函理论

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摘要

A density functional theory based on Wertheim's first order perturbation theory is developed for inhomogeneous complex fluids.The theory is derived along similar lines as interfacial statistical associating fluid theory [S.Tripathi and W.G.Chapman,J.Chem.Phys.122,094506(2005)].However,the derivation is more general and applies broadly to a range of systems,retaining the simplicity of a segment density based theory.Furthermore,the theory gives the exact density profile for ideal chains in an external field.The general avail of the theory has been demonstrated by applying the theory to lipids near surfaces,lipid bilayers,and copolymer thin films.The theoretical results show excellent agreement with the results from molecular simulations.
机译:建立了基于Wertheim一阶微扰理论的密度泛函理论,用于非均质复杂流体。该理论的产生与界面统计缔合流体理论[S.Tripathi and WGChapman,J.Chem.Phys.122,094506(2005) )]。但是,该推导更为通用,并且广泛适用于一系列系统,从而保持了基于段密度的理论的简单性。此外,该理论给出了外部场中理想链的精确密度分布。通过将该理论应用于表面,脂质双层和共聚物薄膜附近的脂质,已证明了该理论。理论结果与分子模拟的结果显示出极好的一致性。

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