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The solution of the wertheim association theory for molecular liquids: Application to hydrogen fluoride

机译:沃特海姆缔合理论对分子液体的求解:在氟化氢中的应用

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A general numericla metho for solving the Werthim association theory in the case of fully anisotropic polyatiomic rigid molecules is proposed. In order to handle the nonsphericla shapes of the molecules, the Wertheim association theory is combined with the rotational invariant approach of the molecular Ornstein-Zernike(MOZ) method. Therefore, this approach is called the WMOZ mehod. It is carried out in the association hypernetted chain(AHNC)approximation which is the only approximation and which consists of the neglect of the bridge functions. The method of solution is implemented by translating the set operations appearing in the Wertheim association theory into an algebriaic formatlism developed through a one-to-one correspondence between subsets and binary numbers. The Wertheim association theory is explicitly solved for hydogen fluoride using two interaction site models. For these models, site-site distribution functions ,internal excess energies, and dielectric constants obtained by the MOZ and WMOZ method strongly improves the s tyructural description of the H bonding in comparison with the MOZ approximation. The quality of the dielectric and thermodynamic results obtained by the WMOZ approach is discussed in comparison with the simulation values. To our knowledge, this is the first solution of the Wertheim association theory for a liquid of particles of nonspherical shapes
机译:提出了在完全各向异性的多原子刚性分子的情况下解决Werthim缔合理论的一般方法。为了处理分子的非球面形状,将Wertheim关联理论与分子Ornstein-Zernike(MOZ)方法的旋转不变方法相结合。因此,此方法称为WMOZ方法。它是在关联超网链(AHNC)逼近中执行的,这是唯一的逼近,其中包括对桥函数的忽略。通过将出现在Wertheim关联理论中的集合运算转换为通过子集和二进制数之间的一一对应关系发展出来的代数格式论,可以实现解决方法。沃特海姆缔合理论使用两个相互作用位点模型明确解决了氟化氢的问题。对于这些模型,与MOZ近似相比,通过MOZ和WMOZ方法获得的位点-位点分布函数,内部过剩能量和介电常数极大地改善了H键的结构描述。与仿真值比较,讨论了通过WMOZ方法获得的介电和热力学结果的质量。据我们所知,这是韦特海姆关联理论针对非球形颗粒液体的第一个解决方案

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