APPLICATION OF THE VAN-DER-WAALS-EQUATION OF STATE TO POLYMERS .3. CORRELATION AND PREDICTION OF UPPER CRITICAL SOLUTION TEMPERATURES FOR POLYMER-SOLUTIONS

被引:22
作者
HARISMIADIS, VI
KONTOGEORGIS, GM
SARAIVA, A
FREDENSLUND, A
TASSIOS, DP
机构
[1] TECH UNIV DENMARK,INST KEMITEKN,DEPT CHEM ENGN,ENGN RES CTR,BLDG 229,DK-2800 LYNGBY,DENMARK
[2] KONINKLIJKE SHELL EXPTL PROD LAB,DEPT EE2,1031 CM AMSTERDAM,NETHERLANDS
[3] NATL TECH UNIV ATHENS,DEPT CHEM ENGN,GR-15773 ZOGRAFOS,GREECE
关键词
THEORY; APPLICATION; LIQUID LIQUID EQUILIBRIA; EQUATION OF STATE; MIXING RULES; POLYMER SOLUTIONS;
D O I
10.1016/0378-3812(94)80003-0
中图分类号
O414.1 [热力学];
学科分类号
摘要
The van der Waals equation of state is used for correlation (using a single binary interaction parameter) and prediction of liquid-liquid equilibrium in many mixtures including a solvent and a polymer. The equation of state parameters for the polymer are estimated from experimental volumetric data at low pressures. For the solvent, the equation of state parameters are estimated via the classical method, i.e. using the critical properties of the solvent and generalized expressions of the acentric factor. When extended to mixtures, the van der Waals one-fluid mixing rules along with the Berthelot combining rule for the molecular cross energy parameter are used. The arithmetic mean combining rule is used for the cross co-volume parameter. A correction to the Berthelot combining rule which is obtained from vapor-liquid equilibrium data of polymer solutions is used for predicting the upper critical solution temperatures for many different binary polymer solutions, including polar and non-polar systems. The results are remarkably successful. Typically, the difference between the predicted and the experimental upper critical solution temperatures is less than twenty degrees. Further, in all cases, correlation is achieved in an easy and straightforward way without difficulty and excellent results are obtained. Unlike other theories and models, the van der Waals equation of state is capable of predicting the flatness of the coexistence curves, which often occurs in polymer solutions.
引用
收藏
页码:63 / 102
页数:40
相关论文
共 108 条
[81]  
MORWOOD RAS, 1993, MULTIFLASH ALGORITHM
[82]   ESTIMATION OF SOLVENT ACTIVITIES IN POLYMER-SOLUTIONS USING A GROUP-CONTRIBUTION METHOD [J].
OISHI, T ;
PRAUSNITZ, JM .
INDUSTRIAL & ENGINEERING CHEMISTRY PROCESS DESIGN AND DEVELOPMENT, 1978, 17 (03) :333-339
[83]   ROLE OF FREE VOLUME CHANGE ON POLYMER-SOLUTIONS - OSMOTIC PRESSURE OF MODERATELY CONCENTRATED POLYISOBUTENE-NORMAL ALKANE SYSTEMS [J].
OKAZAWA, T ;
KANEKO, M .
POLYMER JOURNAL, 1971, 2 (06) :747-&
[84]  
PALOSCHI JR, 1982, THESIS IMPERIAL COLL
[85]  
PALOSCHI JR, 1981, SCALE INVARIANT QUAS
[86]   STATISTICAL THERMODYNAMICS OF R-MER FLUIDS AND THEIR MIXTURES [J].
PANAYIOTOU, C ;
VERA, JH .
POLYMER JOURNAL, 1982, 14 (09) :681-694
[87]   A COMPARISON OF LOWER CRITICAL SOLUTION TEMPERATURES OF SOME POLYMER SOLUTIONS [J].
PATTERSON, D ;
DELMAS, G ;
SOMCYNSK.T .
POLYMER, 1967, 8 (10) :503-+
[88]   FREE VOLUME AND POLYMER SOLUBILITY . A QUALITATIVE VIEW [J].
PATTERSON, D .
MACROMOLECULES, 1969, 2 (06) :672-+
[89]  
Patterson D., 1970, DISCUSS FARADAY SOC, V49, P98
[90]   EXISTENCE OF 2 CRITICAL CONCENTRATIONS IN BINARY PHASE-DIAGRAMS [J].
QIAN, C ;
MUMBY, SJ ;
EICHINGER, BE .
JOURNAL OF POLYMER SCIENCE PART B-POLYMER PHYSICS, 1991, 29 (05) :635-637