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A new development of equation of state for square-well chain-like molecules with variable width 1.1 <= lambda <= 3

机译:宽度为1.1 <= lambda <= 3的方阱链状分子的状态方程的新进展

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A new equation of state (EOS) for square-well chain molecules and their mixtures with variable well-width range (SWCF-VR-EOS) has been developed based on the sticky-point model for chemical association. Two important modifications have been made. Firstly, a new dispersion contribution to the Helmholtz function of monomers due to square-well potential with variable well-width range of 1.1 <= lambda <= 3 was established by combining the second-order perturbation theory and Chiew's PY2 approximation of the integral equation. Secondly, the contribution of chain formation to the Helmholtz function is divided into two parts: One is from the hard sphere, and the other is from the effect of square-well potential described via the nearest-neighbor and next-to-nearest-neighbor residual cavity correlation functions (CCFs). The predicted compressibility factors and vapor-liquid coexistence curves for square-well fluids as well as for their mixtures are in good agreement with simulations. The new EOS has been applied to real non-associating fluids and the corresponding mixtures by adopting one-fluid mixing rule. The pVT and vapor-liquid equilibria (VLE) can be correlated satisfactorily. The model parameters for some homologous compounds are found to be linear with the molar mass indicating that the pVT and VLE of those homologous compounds can be predicted even if no accurate data are available.
机译:基于化学缔合的粘点模型,开发了方孔链分子及其具有可变阱宽范围的混合物的新状态方程(EOS)。进行了两个重要的修改。首先,结合二阶微扰理论和积分方程的Chiew's PY2逼近,建立了方阱势因可变阱宽范围为1.1 <= lambda <= 3而对单体的亥姆霍兹函数的新色散贡献。其次,链形成对亥姆霍兹函数的贡献可分为两部分:一个来自硬球,另一个来自通过最近邻和最近邻描述的方阱势的影响残余腔相关函数(CCF)。方井流体及其混合物的预测压缩系数和气液共存曲线与模拟结果吻合良好。通过采用一种流体混合规则,新的EOS已应用于实际的非缔合流体及其相应的混合物。 pVT和气液平衡(VLE)可以令人满意地关联。发现某些同源化合物的模型参数与摩尔质量呈线性关系,这表明即使没有准确的数据,也可以预测这些同源化合物的pVT和VLE。

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