Computation of heteroazeotropes. Part I: Theory

Chemical Engineering Science

Volumn 55, Issue 18, 2000, Pages 3817-3834

  Tolsma, John E ^a   Barton, Paul I ^a  

^a Massachusetts Institute of Technology Cambridge   (United States)

Author keywords

Bifurcation analysis; Continuation methods; Heteroazeotropy; Interval arithmetic

Indexed keywords

ALGORITHMS; BIFURCATION (MATHEMATICS); BINARY MIXTURES; PERTURBATION TECHNIQUES; PHASE EQUILIBRIA; THEOREM PROVING;

CONTINUATION METHODS; HETEROAZEOTROPES; INTERVAL ARITHMETIC; RAOULT LAW;

AZEOTROPES;

SEPARATION;

EID: 0034674144     PISSN: 00092509     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0009-2509(00)00032-4     Document Type: Article

References (20)

1. Ahmad B.S., Barton P.I. Solvent recovery targeting for pollution prevention in pharmaceutical and specialty chemical manufacturing. A.I.Ch.E. Symposium Series. 90:1994;59.
2. Allgower E.L., Georg K. Numerical continuation methods: An introduction. 1990;Springer, Berlin.
3. Andersen, T. F., & Prausnitz, J. M. (1980). Computational methods for high-pressure phase equilbira and other fluid-phase properties using partition functions: 2. Mixtures. Industrial and Engineering Chemistry Process Design and Development, 19, 9-14.
4. Doherty M.F., Perkins J.D. On the dynamics of distillation processes - I. The simple distillation of multicomponent non-reacting, homogeneous liquid mixtures. Chemical Engineering Science. 33:1978;281-301.
5. Eckert E., Kubíček M. Computing heterogeneous azeotropes in multicomponent mixtures. Computers and Chemical Engineering. 21:1997;347-350.
6. Fidkowski Z.T., Malone M.F., Doherty M.F. Computing azeotropes in multicomponent mixtures. Computers and Chemical Engineering. 17:1993;1141-1155.
7. Gmehling, J., Menke, J., Krafczyk, J., & Fischer, K. (1994). Azeotropic data. Part I. Weinheim: VCH.
8. Harding, S. T., & Floudas, C. A. (1998). Locating all heterogeneous and reactive azeotropes. Presented at the 1998 A.I.Ch.E. Annual Meeting, November.
9. Harding, S. T., & Maranas, C. D., McDonald, C. M., & Floudas, C. A. (1996). Locating all homogeneous azeotropes in multicomponent mixtures. Industrial and Engineering Chemistry Research, 36, 160-178.
10. Maier R.W., Brennecke J.F., Stadtherr M.A. Reliable computation of homogeneous azeotropes. A.I.Ch.E. Journal. 44:1998;1745-1755.
11. Matsuyama H. Restrictions on patterns of residue curves around heterogeneous azeotropes. Journal of Chemical Engineering of Japan. 11:1978;427-431.
12. McDonald, M. C., & Floudas, C. A. (1994). Decomposition based and branch and bound global optimization approaches for the phase equilibrium problem. Journal of Global Optimization, 5, 205-251.
13. Michelsen M.L. The isothermal flash problem: I. Stability. Fluid Phase Equilibria. 9:1982;1-19.
14. Moore R.E. Methods and applications of interval analysis. 1979;SIAM, Philadelphia.
15. Rheinboldt W.C., Burkardt J.V. A locally parameterized continuation process. ACM Transactions on Mathematical Software. 9:1983;215-235.
16. Teja A.S., Rowlinson J.S. The prediction of thermodynamic properties of fluids and liquid mixtures: IV. Critical and azeotropic states. Chemical Engineering Science. 28:1973;529-538.
17. Tolsma, J. E. (1999). Simulation and analysis of heteroazeotropic systems. Ph.D. thesis, Massachusetts Institute of Technology, Cambridge, MA, June.
18. Tolsma, J. E., & Barton, P. I. (2000). Computation of heteroazeotropes. Part II: Efficient calculation of changes in phase equilibrium structure. Chemical Engineering Science, in press.
19. Wang J.C., Whiting W.B. New algorithm for calculation of azeotropes from equations of state. Industrial and Engineering Chemistry Process Design and Development. 25:1986;547-551.
20. Watson L.T., Billups S.C., Morgan A.P. Algorithm 652. HOMPACK: A suite of codes for globally convergent homotopy algorithms. ACM Transactions on Mathematical Software. 13:1987;281-310.