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The extension and correlation of vapor-liquid equilibrium data for binary mixtures

Robert S. Hufstedler

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Abstract

Application of llethod to fartially •!iscible Sy~tems • • • • • • • .• . . . . . .• 26 . . . . .38 IV. !!ethods for Insuring Accurate Vapor Pressure Data for the IndiVidual Components • • .• • .• 40 V. Checking Accuracy of EXt)erlmental X-Y Data •• • L1VI. The Conversion of Binary X-l Data into Ternary

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Application of llethod to fartially •!iscible Sy~tems • • • • • • • .• . . . . . .• 26 . . . . .38 IV. !!ethods for Insuring Accurate Vapor Pressure Data for the IndiVidual Components • • .• • .• 40 V. Checking Accuracy of EXt)erlmental X-Y Data •• • L1VI. The Conversion of Binary X-l Data into Ternary

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Available abstract

Application of llethod to fartially •!iscible Sy~tems • • • • • • • .• . . . . . .• 26 . . . . .38 IV. !!ethods for Insuring Accurate Vapor Pressure Data for the IndiVidual Components • • .• • .• 40 V. Checking Accuracy of EXt)erlmental X-Y Data •• • L1VI. The Conversion of Binary X-l Data into Ternary

Key concepts: Extension (predicate logic), Binary number, Thermodynamics, Vapor–liquid equilibrium, Correlation, Data correlation, Statistical physics, Mathematics

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