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Study of dipolar fluid inclusions in charged random matrices

机译:带电随机矩阵中偶极流体包裹体的研究

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Structural, thermodynamic, and dielectric properties of a dipolar fluid confined in a charged random matrix are studied by means of grand canonical Monte Carlo simulation and replica Ornstein-Zernike integral equations in the hypernetted chain approximation. The fluid is modeled by a system of dipolar hard spheres. Two matrix topologies are considered: a frozen restricted primitive model matrix and a frozen hard sphere fluid with randomly distributed negative and positive charges. Both models lead to similar results in most cases, with significant deviations from the behavior of the corresponding equilibrated mixtures. The dielectric behavior is particularly interesting, since the effect of partial quenching on the equilibrated mixture recovers the electrostatics of the pure dipolar fluid but with the presence of Coulomb tails in the dipole-dipole total correlations. Differences between the two matrix models arise more vividly in the low density regime, in which the matrix with randomly distributed charges tends to enhance dipole association around the matrix particles. The integral equation results are in relatively good agreement with the computer simulation estimates. (C) 2003 American Institute of Physics. [References: 27]
机译:通过超规范蒙特卡罗模拟和超网链近似中的复制Ornstein-Zernike积分方程,研究了受限于带电随机矩阵中的偶极流体的结构,热力学和介电特性。流体通过偶极硬球系统建模。考虑了两种矩阵拓扑:冻结的受限原始模型矩阵和具有随机分布的负电荷和正电荷的冻结硬球流体。在大多数情况下,两种模型均得出相似的结果,但与相应平衡混合物的行为存在明显偏差。介电行为特别有趣,因为对平衡混合物进行部分猝灭的作用可恢复纯偶极流体的静电,但偶极-偶极总相关中会存在库仑尾。在低密度状态下,两个矩阵模型之间的差异更加明显,其中具有随机分布电荷的矩阵趋于增强矩阵粒子周围的偶极关联。积分方程结果与计算机仿真估计值相对较好。 (C)2003美国物理研究所。 [参考:27]

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