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Application of interval analysis for gibbs and helmholtz free energy global minimization in phase stability analysis

机译:吉布斯和亥姆霍兹自由能全局最小化的区间分析在相稳定性分析中的应用

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The tangent plane criterion has become important for a correct solution evaluation phase and chemical of equilibrium problem. This method, applicable to single and multiphase systems, is mainly used for a single equation of state modeling all phases involved. The present work is mainly concerned with the application of interval analysis methods for global energy minimization in high-pressure phase stability problems. Two approaches are applied: (i) the Gibbs free energy global minimization under conditions of constant temperature and pressure and (ii) the Helmholtz free energy density global minimization under conditions of constant temperature and volume. Five case studies, one ternary and four binary systems, are analyzed in connection with the Peng-Robinson equation of state (PREOS) model. Five more case studies, for the CO2 + trans-2-hexen-1-ol system at high pressures, are used to compare different methods of phase equilibrium calculation with the approach using interval analysis. Finally, a complex system, clove oil + CO2, is analyzed. The results indicate that the interval analysis method is robust and reliable for all the problems studied.
机译:切线准则对于正确的溶液评估阶段和平衡问题的化学性质已经变得很重要。该方法适用于单相和多相系统,主要用于对所有相关相进行状态建模的单个方程式。目前的工作主要涉及区间分析方法在高压相稳定问题中使整体能量最小化的应用。应用了两种方法:(i)在恒定温度和压力条件下的吉布斯自由能全局最小化;(ii)在恒定温度和体积条件下的亥姆霍兹自由能密度全局最小化。结合Peng-Robinson状态方程(PREOS)模型,分析了五个案例研究(一个三元系统和四个二进制系统)。针对高压下的CO2 +反式-2-己烯-1-醇系统,进行了另外五个案例研究,以比较不同的相平衡计算方法和区间分析方法。最后,分析了丁香油+ CO2这样的复杂系统。结果表明,区间分析方法对所研究的所有问题均具有鲁棒性和可靠性。

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