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CRITICAL LINES IN BINARY MIXTURES OF COMPONENTS WITH MULTIPLE CRITICAL POINTS

机译:具有多个关键点的组件的二元混合物中的临界线

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The principal aim of this work is a comprehensive analysis of the fluid phase behavior of binary fluid mixtures via the van der Waals like equation of state (EoS) which has a multiplicity of critical points in metastable region. We test the modified van der Waals equation of state (MVDW) proposed by Skibinski et al. (2004) which displays a complex phase behavior including three critical points and identifies four fluid phases (gas, low density liquid (LDL), high density liquid (HDL), and very high density liquid (VHDL)). An improvement of repulsive part doesn't change a topological picture of phase behavior in the wide range of thermodynamic variables. The van der Waals attractive interaction and excluded volume for mixture are calculated from classical mixing rules. Critical lines in binary mixtures of type III of phase behavior in which the components exhibit polyamorphism are calculated and a continuity of fluid-fluid critical line at high pressure is observed.
机译:本作工作的主要目的是通过van der waals等方程(EOS)等方程来全面分析二元流体混合物,其在亚稳地区具有多种临界点。我们测试Skibinski等人提出的改进的范德瓦尔斯方程式(MVDW)。 (2004),其显示复杂的相行为,包括三个关键点,并识别四个流体相(气体,低密度液体(LDL),高密度液体(HDL)和非常高密度液体(VHDL))。排斥部分的改善不会改变各种热力学变量中相位行为的拓扑图像。根据经典混合规则计算van der Waps有吸引力和排除的混合物体积。二元混合物中的临界线在阶段行为的III型中,计算成分表现出多晶晶晶晶态的临界线,并且观察到高压下的流体临界线的连续性。

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