Prediction of Stability Limits for Binary and Ternary Systems Using the NTRL Liquid Phase Model

A Master of Science thesis in Chemical Engineering by Fahad M. Al-Sadoon entitled, "Prediction of Stability Limits for Binary and Ternary Systems Using the NTRL Liquid Phase Model," submitted in January 2013. Thesis advisor is Dr. Naif Darwish. Available are both soft and hard copies of th...

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محفوظ في:
التفاصيل البيبلوغرافية
المؤلف الرئيسي: Al-Sadoon, Fahad M. (author)
التنسيق: doctoralThesis
منشور في: 2013
الموضوعات:
الوصول للمادة أونلاين:http://hdl.handle.net/11073/5040
الوسوم: إضافة وسم
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_version_ 1864513432318902272
author Al-Sadoon, Fahad M.
author_facet Al-Sadoon, Fahad M.
author_role author
dc.contributor.none.fl_str_mv Darwish, Naif
dc.creator.none.fl_str_mv Al-Sadoon, Fahad M.
dc.date.none.fl_str_mv 2013-02-13T05:49:55Z
2013-02-13T05:49:55Z
2013-01
dc.format.none.fl_str_mv application/pdf
dc.identifier.none.fl_str_mv 35.232-2013.06
http://hdl.handle.net/11073/5040
dc.language.none.fl_str_mv en_US
dc.subject.none.fl_str_mv stability
critical temperature
critical point
spinodal loci
NRTL
Critical exponent
binary liquid
ternary liquid systems
liquid-liquid equilibrium
Binary systems (Metallurgy)
Ternary alloys
dc.title.none.fl_str_mv Prediction of Stability Limits for Binary and Ternary Systems Using the NTRL Liquid Phase Model
dc.type.none.fl_str_mv info:eu-repo/semantics/publishedVersion
info:eu-repo/semantics/doctoralThesis
description A Master of Science thesis in Chemical Engineering by Fahad M. Al-Sadoon entitled, "Prediction of Stability Limits for Binary and Ternary Systems Using the NTRL Liquid Phase Model," submitted in January 2013. Thesis advisor is Dr. Naif Darwish. Available are both soft and hard copies of the thesis.
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oai_identifier_str oai:repository.aus.edu:11073/5040
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spelling Prediction of Stability Limits for Binary and Ternary Systems Using the NTRL Liquid Phase ModelAl-Sadoon, Fahad M.stabilitycritical temperaturecritical pointspinodal lociNRTLCritical exponentbinary liquidternary liquid systemsliquid-liquid equilibriumBinary systems (Metallurgy)Ternary alloysA Master of Science thesis in Chemical Engineering by Fahad M. Al-Sadoon entitled, "Prediction of Stability Limits for Binary and Ternary Systems Using the NTRL Liquid Phase Model," submitted in January 2013. Thesis advisor is Dr. Naif Darwish. Available are both soft and hard copies of the thesis.Stability limits (spinodal loci) were determined for 53 binary systems and 26 ternary systems. Rigorous thermodynamic criteria for spinodal limits and criticality conditions in terms of mixture Gibbs free energy were derived from the NRTL model. The highly nonlinear coupled algebraic equations were solved using a Matlab® code employing a double precision strategy to minimize round-off errors. The generated critical temperatures and compositions were compared with literature, when available, and found in good agreement. The binary systems studied contain six groups: acetonitrile + hydrocarbons, N-formylmorpholine (NFM)+ alkanes, perfluoroalkanes + n-alkanes, sulfolane + hydrocarbons, 1,3- propanediol + ionic liquids, and N-methyl-α -pyrrolidone + n-alkanes. Additionally, the ternary systems analyzed belong to six groups; 2-propanol + water + alkanes, 2-propanone + water + alcohols, ethyl acetate + water + carboxylic acids, dibutyl ether + alcohols + water, water + ethanol + toluenes, and water + ethanol + benzene. Additionally, a ternary system consisting of limonene + linalool + 2-Aminoethanol was studied for temperatures of 298.15 K, 308.15 K, and 318.15 K. For binary systems, literature reported data for critical temperatures and compositions exists for 44 out of the 53 binary systems studied. The average difference between literature and values obtained in the study is ± 0.58 K, while 75% of the critical temperatures obtained deviated less than 1 K. The average difference in critical compositions from literature reported values is 1.8 mol%. However, critical conditions are not reported in literature for any ternary systems except limonene + linalool + 2-aminoethanol, where the maximum difference in critical composition is 0.7 mol%. The results obtained indicate the model developed in this thesis can accurately predict the stability limits. The results of the binary system were found to obey the universal exponent and follow simple power law with β of 0.3126 & 0.3623 for binodal and spinodal points, respectively. In addition, the critical exponent of susceptibility (γ) has been deduced to follow the expanded power law and the regressed value of γ is -0.8468. Search Terms: Stability, critical temperature, critical point, spinodal loci, NRTL, critical exponent, binary liquid systems, ternary liquid systems, liquid-liquid equilibriumCollege of EngineeringDepartment of Chemical EngineeringMaster of Science in Chemical Engineering (MSChE)Darwish, Naif2013-02-13T05:49:55Z2013-02-13T05:49:55Z2013-01info:eu-repo/semantics/publishedVersioninfo:eu-repo/semantics/doctoralThesisapplication/pdf35.232-2013.06http://hdl.handle.net/11073/5040en_USoai:repository.aus.edu:11073/50402025-06-26T12:13:02Z
spellingShingle Prediction of Stability Limits for Binary and Ternary Systems Using the NTRL Liquid Phase Model
Al-Sadoon, Fahad M.
stability
critical temperature
critical point
spinodal loci
NRTL
Critical exponent
binary liquid
ternary liquid systems
liquid-liquid equilibrium
Binary systems (Metallurgy)
Ternary alloys
status_str publishedVersion
title Prediction of Stability Limits for Binary and Ternary Systems Using the NTRL Liquid Phase Model
title_full Prediction of Stability Limits for Binary and Ternary Systems Using the NTRL Liquid Phase Model
title_fullStr Prediction of Stability Limits for Binary and Ternary Systems Using the NTRL Liquid Phase Model
title_full_unstemmed Prediction of Stability Limits for Binary and Ternary Systems Using the NTRL Liquid Phase Model
title_short Prediction of Stability Limits for Binary and Ternary Systems Using the NTRL Liquid Phase Model
title_sort Prediction of Stability Limits for Binary and Ternary Systems Using the NTRL Liquid Phase Model
topic stability
critical temperature
critical point
spinodal loci
NRTL
Critical exponent
binary liquid
ternary liquid systems
liquid-liquid equilibrium
Binary systems (Metallurgy)
Ternary alloys
url http://hdl.handle.net/11073/5040