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Analytic solution of the mean spherical approximation for a dipolar hard-sphere fluid with intracore anisotropic sticky interactions

机译:具有核内各向异性黏性相互作用的偶极硬球流体的平均球面近似解析解

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摘要

A model of associating multipolar fluid is introduced. It is a one-component fluid with dipole-dipole and anisotropic intracore sticky interaction. The Mayer function of associative sticky interaction consists of the spherically symmetric part and the terms of dipolar and spin-spin symmetry. This model of anisotropic penetrable dipolar hard spheres permits the formation of dimer and higher-order n-mer species. Specific orientation-dependent correlations which result from the association of the monomers influence the structural, dielectric, and thermodynamic properties. The model is analytically solved within the mean spherical approximation. It is shown that the solution reduces to a linear combination of the solutions for the model of overlapping hard spheres of Cummings and Stell. This mapping is similar to that obtained by Wertheim for the dipolar hard-sphere model. [M. S. Wertheim, J. Chem. Phys. 55, 4291 (1971)].
机译:介绍了一种关联多极性流体的模型。它是一种具有偶极-偶极和各向异性核内粘性相互作用的单组分流体。缔合粘性相互作用的Mayer函数由球对称部分以及偶极和自旋-自旋对称项组成。各向异性可渗透偶极硬球的这种模型允许形成二聚体和更高阶的n-mer物种。由单体的缔合产生的特定的取向相关性影响结构,介电和热力学性质。该模型在平均球面逼近范围内解析求解。结果表明,对于Cummings和Stell的重叠硬球模型,解决方案简化为解决方案的线性组合。此映射类似于Wertheim对偶极硬球模型获得的映射。 [M. S.Wertheim,J.Chem。物理55,4291(1971)]。

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