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A SIMPLE FUCTIONAL REPRESENTATION, EXTRAPOLATION, AND INTERNAL CONSISTENCY OF SECOND VIRIAL COEFFICIENTS

机译:第二种病毒系数的简单灭导,外推和内部一致性

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The virial equation of state when truncated after the second coefficient provides reliable values for the compression factor, Z, up to about one-half the critical density. Unfortunately, pure and cross second virial coefficients are not always available. To overcome this problem, these coefficients must be available experimentally or predicted using a correlation. Naturally, the latter procedure is preferable. Numerous correlations for pure and cross second virial coefficients have appeared in the literature; one of most widely used being that of Tsonopolous . This corresponding states correlation uses the acentric factor and the critical pressure and temperature as characteristic parameters for simple molecules. More complex compounds, such as polar molecules, require reduced dipole moment and constants for specific groups of molecules as well as different temperature functions.
机译:第二系数后截断的状态的病毒方程为压缩因子,z提供了可靠的值,z,最多约一半的临界密度。不幸的是,纯粹和交叉的第二种病毒系数并不总是可用的。为了克服这个问题,必须使用相关性实验或预测这些系数。当然,后一种方法是优选的。文献中出现了纯和交叉第二病毒系数的许多相关性;最广泛使用的是Tsonopolous。这种相应的状态相关性使用取尺因子和临界压力和温度作为简单分子的特征参数。更复杂的化合物,例如极性分子,需要对特定分子组以及不同的温度函数减少偶极矩和常数。

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