A sufficient condition for multiple solutions in gas membrane separators with perfect mixing

Computers and Chemical Engineering

Volumn 23, Issue 3, 1999, Pages 391-394

  Tiscareño Lechuga, Fernando ^a  

^a DEPARTAMENTO DE INGENIERÍA QUÍMICA   (Mexico)

Author keywords

Gas membrane separator; Multiple solutions

Indexed keywords

DEGREES OF FREEDOM (MECHANICS); DISTILLATION; FEEDING; FLOW OF FLUIDS; MATHEMATICAL MODELS; MECHANICAL PERMEABILITY; MIXING; MOLECULAR WEIGHT; PRESSURE; SOLUTIONS; TEMPERATURE CONTROL; VOLUME FRACTION;

GAS MEMBRANE SEPARATORS; ISOTHERMAL OPERATION; MOLE FRACTION; MULTIPLE SOLUTIONS; RENTENTATE;

GAS PERMEABLE MEMBRANES;

GAS; MEMBRANE; MIXING; SEPARATOR;

ARTICLE; GAS FLOW; MATHEMATICAL ANALYSIS; MEMBRANE PERMEABILITY;

EID: 0033611759     PISSN: 00981354     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0098-1354(98)00282-8     Document Type: Article

References (5)

1. Brubaker, D. W., & Kammermeyer, K. (1954). Separation of gases by plastic membranes. Permeation rates and extent of separation. Ind. Engng. Chem., 46, 733.
2. Gani, R., & Jørgensen, S. B. (1989). Multiplicity in numerical solution of non-linear models: Separation processes. Computers. Chem. Engng, 18, Suppl., S55.
3. Kammermeyer, K. (1968). Gas and vapor separations by means of membranes, In E. S. Perry (Ed.), Progress in Separation and Purification (pp. 335-372). NewYork: Interscience.
4. Sengupta, A., & Sirkar, K. K. (1995). Analysis and design of membrane permeators for gas separation. In R. D. Noble & S. A. Stern (Eds.), Membrane Separations Technology. Principles and Applications (pp. 499-552). Amsterdam: Elsevier.
5. Shindo, Y., Itoh, N., & Haraya, K. (1989). A theoretical analysis of multicomponent gas separation by means of a membrane with perfect mixing. Sep. Sci. Technol, 24, 599.