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Graphical determination of reactive azeotropy

A practical limitation of this method is imposed by its graphical nature. Thus, this method has been only applied to systems of three components at the most undergoing a single reaction. Extending this method to systems with ric 3 might not be feasible due to the physical limitation of plotting the full-component composition space. [Pg.21]

From a different and more rigorous perspective, a reactive azeotrope might be characterized by the satisfaction of the following necessary and sufficient conditions for a system undergoing a single equilibrium chemical reaction (Barbosa and Doherty, 19876  [Pg.21]

It is relevant to point out that the azeotropy expression 2.17 also applies to the last component (n-c) as may be verified by knowing that -1 ° x = y = 1 (Barbosa [Pg.21]

These necessary and sufficient conditions for reactive azeotropes have been generalized and theoretically established for the case of multicomponent mixtures undergoing multiple equilibrium chemical reactions by Ung and Doherty (19956). The starting point for their analysis is the introduction of transformed compositions. It is widely recognized that mole fractions are not the most convenient measures of composition for equilibrium reactive mixtures, as they might lead to distortions in the equilibrium surfaces (Barbosa and Doherty, 1988a Doherty and Buzad, 1992). In order to visualize in a much more [Pg.21]

The necessary and sufEcient conditions for reactive azeotropy for the multicomponent, multireaction system can be then expressed in terms of the transformed variables (Ung and Doherty, 1995 ), [Pg.22]


Figure 2.3. Graphical determination of reactive azeotropy. Symbols (o) ... Figure 2.3. Graphical determination of reactive azeotropy. Symbols (o) ...



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