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Solutions of the Optimized Closure Integral Equation Theory: Heteronuclear Polyatomic Fluids

机译:优化封闭积分方程理论的解:异核多原子流体

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摘要

Recently, we developed a thermodynamically optimized integral equation method which has been successfully tested on both simple and homonuclear diatomic Lennard-Jones fluids [J. Chem. Phys. >2007, 126, 124107]. The systematic evaluation of correlation functions required by the optimization of the chemical potential has shown a clear need for more efficient algorithms to solve these integral equations. In the present paper we introduce a high-performance algorithm which is found to be faster and more efficient than the direct Picard iteration. Here we have utilized this to solve the aforementioned optimized theory for molecules more complex than those considered previously. We analyzed representative models for heteronuclear diatomic and triatomic polar molecular fluids. We include results for several modified SPC-like models for water, obtaining site–site correlation functions in good agreement with simulation data.
机译:最近,我们开发了一种热力学优化的积分方程方法,该方法已经在简单和同核双原子Lennard-Jones流体上成功进行了测试[J.化学物理> 2007 ,126,124107]。通过优化化学势所需的对相关函数的系统评估表明,显然需要更有效的算法来求解这些积分方程。在本文中,我们介绍了一种高性能算法,该算法比直接的Picard迭代更快,更高效。在这里,我们已经利用它来解决前面提到的最优化理论,以解决比以前考虑的分子更复杂的分子。我们分析了异核双原子和三原子极性分子流体的代表性模型。我们包括几个修改后的类似SPC的水模型的结果,获得与模拟数据高度吻合的站点间关联函数。

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