A reduction method for phase equilibrium calculations with cubic equations of state

Brazilian Journal of Chemical Engineering

Volumn 23, Issue 3, 2006, Pages 427-434

  Nichita, D V ^a,b  

^a INSTITUTO MEXICANO DEL PETRÓLEO   (Mexico)

^b UNIVERSITÉ DE PAU ET DES PAYS DE L'ADOUR   (France)

Author keywords

Binary interaction parameters; Equation of state; Linear transformation; Reduction method

Indexed keywords

BINARY MIXTURES; EQUATIONS OF STATE; MATHEMATICAL TRANSFORMATIONS; MATRIX ALGEBRA; PARAMETER ESTIMATION; PHASE EQUILIBRIA;

BINARY INTERACTION PARAMETERS; CUBIC EQUATIONS OF STATE (CEOS); LINEAR TRANSFORMATIONS; REDUCTION PARAMETERS;

REDUCTION;

EID: 33845794350     PISSN: 01046632     EISSN: None     Source Type: Journal    
DOI: 10.1590/S0104-66322006000300016     Document Type: Article

References (20)

1. Firoozabadi, A. and Pan, H., Fast and Robust Algorithm for Compositional Modeling: Part I - Stability Analysis Testing, SPE J.,7,78-89 (2002).
2. Hendriks, E. M., Reduction theorem for phase equilibria problems, Ind. Eng. Chem. Res., 27, 1728-1732 (1988).
3. Hendriks, E. M. and van Bergen, A.R.D., Application of a Reduction Method to Phase Equilibria Calculations, Fluid Phase Equilibria, 74, 17-34 (1992).
4. Jensen, B.H. and Fredenslund Aa., A Simplified Flash Procedure for Multicomponent Mixtures Containing Hydrocarbons and One Non-Hydrocarbon Using Two-Parameter Cubic Equations of State, Ind. Eng. Chem. Res., 26, 2129-2134 (1987).
5. Katz, D.L. and Firoozabadi, A., Predicting Phase Behavior of Condensate/Crude-Oil Systems Using Methane Interaction Coefficients, J. Petrol. Technol., 30, 1649-1655 (1978).
6. 2 Displacement Mechanism", Soc. Petr. Eng. J, 19, 242-252 (1979).
7. Michelsen, M.L., Simplified Flash Calculations for Cubic Equation of State, Ind. Eng. Chem. Process Des. Dev., 25, 184-188 (1986).
8. th International Congress of Chemical and Process Engineering CHISA2004, Prague, August 22-26, 2004. submitted.
9. Nichita, D.V., 2004. The Rank-Reduction Method Applied to Phase Equilibrium Calculation, IMP Report, December 2004, to be submitted.
10. Nichita, D.V., Calculation of Critical Points Using a Reduction Method, Fluid Phase Equilibria, 228-229, 223-231 (2005).
11. Nichita, D.V., A New Method for Critical Points Calculation from Cubic EOS, AIChE J., 52, 1220-1227 (2006).
12. th Symposium on Improved Oil Recovery, Tulsa, OK, April 17-21, 2004, submitted to Fluid Phase Equilibria.
13. th European Symposium on Applied Thermodynamics, held on Oct. 9-12, 2003, Lahnstein, Germany, in press, Petroleum Science and Technology.
14. Nichita, D.V., Gomez, S. and Luna, E., Phase Stability Analysis with Cubic Equations of State Using a Global Optimization Method, Fluid Phase Equilibria, 194-197, 411-437 (2002).
15. th International Congress of Chemical and Process Engineering CHISA'98, August 23-28, 1998, Prague.
16. Nichita, D.V. and Minescu, F., Efficient Phase Equilibrium Calculation in a Reduced Flash Context, Can. J. Chem. Eng., 82, no. 6 1225-1238 (2004).
17. Pedersen, K.S., Thomassen, P. and Fredenslund, Aa., Thermodynamics of Petroleum Mixtures Containing Heavy Hydrocarbons. 3. Efficient Flash Calculation Procedures Using the SRK Equation of State, Ind. Eng. Chem. Process Des. Dev., 24, 948-954 (1985).
18. Peng, D.Y. and Robinson, D.B., A New Two-Constant Equation of State, Ind. Eng. Chem. Fundamentals, 15, 59-64 (1976).
19. Soave, G., Equilibrium Constants From a Modified Redlich-Kwong Equation of State, Chem. Eng. Sci., 27, 1197-1203 (1972).
20. Tisza, L., Generalized Thermodynamics, The MIT Press (1977).