<![CDATA[Computation and analysis of surfaces and lines of three-phase equilibrium in ternary systems: Application illustrated for a <ce:italic>CO</ce:italic> <ce:inf loc='post'> <ce:italic>2</ce:italic> </ce:inf> <ce:italic>(1)</ce:italic>+ <ce:italic>H</ce:italic> <ce:inf loc='post'> <ce:italic>2</ce:italic> </ce:inf> <ce:italic>O(2)</ce:italic>+ <ce:italic>2-propanol(3)</ce:italic>-like system]]>
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CO 2 (1)+ H 2 O(2)+ 2-propanol(3)-like system]]>

机译: 2 (1) + h 2 o(2) + 2-propanol(3) -like System]]]>

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AbstractIn this work the rich phenomenology of the ternary three-phase equilibrium is studied for aCO2(1)+H2O(2)+2-propanol(3)-like system which presents a highly complex behavior. This is done through computations carried out over wide ranges of conditions using a model of the equation of state type. The developed computation and analysis strategies are applicable to any ternary system as described by any equation of state model, chosen for representing real systems having a high degree of complexity in their phase behavior. A systematic identification of phase equilibrium objects (or points) from which ternary three-phase lines (T-3PLs) originate is performed. Such points are used to start the computation of a variety of T-3PLs. Several computed T-3PLs are used to visualize a number of ternary three-phase surfaces (T-3PSs). Besides, the boundaries of the T-3PSs are established. A strategy to start the calculation of a T-3PL is proposed for each type of originating point. In addition, with the aim of avoiding convergence problems, a numerical continuation method is used to calculate complete T-3PLs. The visualization of 3D projections of T-3PSs in the temperature-pressure-fugacity space is proposed. This way of looking at the T-3PSs is of much help in the understanding on how they behave and interrelate. The results suggest, among other interesting conclusions, the possibility of continuous transitions from T-3PSs of a given type to T-3PSs of a di
机译:<![CDATA [ 抽象 在这项工作中,研究了三元三相均衡的丰富现象学,为 co 2 (1) + < CE:斜体> h 2 o(2) + 2-propanol(3) - italik系统,呈现出高度复杂的行为。这是通过使用状态类型的等式的模型在宽范围的计算中进行的计算来完成的。开发的计算和分析策略适用于任何一个三元系统,如状态模型的任何等式所述,选择用于代表其相位行为中具有高度复杂度的真实系统。进行系统平衡对象(或点)的系统识别,从中进行三元三相线(T-3PLS)源自发起的源自。这些点用于开始计算各种T-3PL。几个计算的T-3PL用于可视化许多三元三相表面(T-3PS)。此外,建立了T-3PS的界限。为每种初始点提出了开始计算T-3PL计算的策略。此外,在避免收敛问题的目的,使用数值延续方法来计算完整的T-3PL。提出了在温度 - 压力 - 不受度空间中的T-3PS的3D投影的可视化。这种观察T-3PS的方式有很多帮助,了解它们的行为和相互关联。结果表明,除其他有趣的结论之外,从给定类型的T-3持续过渡到DI的T-3的可能性

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