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Are safe results obtained when the PC-SAFT equation of state is applied to ordinary pure chemicals?

机译:将PC-SAFT状态方程应用于普通纯化学品时,是否可获得安全的结果?

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The PC-SAFT equation of state is a very popular and promising model for fluids thatemploys a complicated pressure-explicit mathematical function (and can therefore not besolved analytically at a specified pressure and temperature, contrary to classical cubicequations). In this work, we demonstrate that in case of pure fluids, the PC-SAFT equationmay exhibit up to five different volume-roots whereas cubic equations give at themost three volume-roots (and yet, only one or two volume roots have real significance).The consequence of this strongly atypical behaviour is the existence of two different fluidfluidcoexistence lines (the vapour pressure-curve and an additional liquid-liquid equilibrium curve) and two critical points for a same pure component, which is obviously physically inconsistent.In addition to n-alkanes, nearly sixty very common pure components (branchedalkanes, cycloalkanes, aromatics, esters, gases, and so on) were tested out and withoutany exception, we can claim that all of them exhibit this undesired behaviour. In addition,such similar phenomena (i.e. existence of more than three volume-roots) may also arisewith mixtures. From a computational point of view, most of the algorithms used for solvingequations of state only search for three roots at the most and are thus likely to beinefficient when an equation of state gives more than three volume-roots. To overcomethis limitation, a simple procedure allowing to identify all the possible volume-roots of anequation of state is proposed.
机译:PC-SAFT状态方程是一种非常流行且很有前途的流体模型, 采用了复杂的压力-显式数学函数(因此不能 在指定的压力和温度下以解析方式求解,这与经典三次方相反 方程式)。在这项工作中,我们证明了在纯流体的情况下,PC-SAFT方程 可能显示多达五个不同的体积根,而三次方程式给出了 最多三个卷根(但是,只有一个或两个卷根具有实际意义)。 这种强烈的非典型行为的结果是存在两种不同的流体 共存线(蒸汽压力曲线和附加的液-液平衡曲线)和同一纯组分的两个临界点,显然在物理上是不一致的。 除正构烷烃外,还有近六十种非常常见的纯组分(支链 烷烃,环烷烃,芳烃,酯,气体等)进行了测试 任何例外情况,我们都可以声称它们都表现出这种不良行为。此外, 也可能出现类似现象(即存在三个以上的卷根) 与混合物。从计算的角度来看,大多数用于求解的算法 状态方程最多只搜索三个根,因此很可能是 当状态方程给出三个以上的体积根时,效率低下。克服 这个限制,是一个简单的过程,它可以确定一个对象的所有可能的卷根。 提出了状态方程。

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