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PGSS and RESS

However, at increasing pressure, instead of tending to zero as predicted by eq (2.3-1), the solubility shows a minimum and raises up again to its asymptotic value. This solubility enhancement can be represented by the corrected isofugacity equation [Pg.111]

In eq (2.3-3) and q) indicate the HC fugacity coefficients in the reference state (pure vapor) and in the vapor phase, respectively, v is the molar volume of the solid phase, T the temperature and R the universal gas constant. As can be reasonably set equal to 1 and the exponential term (known as the Poynting correction) is not markedly greater than 1 for pressures below 500 bar, the enhancement effect is almost completely due to q , that is to the nonideality of the supercritical solution. [Pg.111]

With reference to the above points, it is important to note that  [Pg.111]

The approach now summarized to represent solid-fluid equilibria can be profitably used in the development of both RESS and CSS processes. [Pg.111]

Basically, RESS takes advantage of the solubility dependence on SCF density, and that, in the supercritical region, the sensitivity of density on pressure [Pg.111]


See other pages where PGSS and RESS is mentioned: [Pg.109]   


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