25.12.2012 Views

Aspen Physical Property System - Physical Property Models

Aspen Physical Property System - Physical Property Models

Aspen Physical Property System - Physical Property Models

SHOW MORE
SHOW LESS

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

; ;<br />

The parameter ai is calculated by the standard Soave formulation at<br />

supercritical temperatures. If the component is supercritical, the Boston-<br />

Mathias extrapolation is used (see Soave Alpha Functions).<br />

The model uses option codes which are described in Soave-Redlich-Kwong<br />

Option Codes.<br />

For best results, binary parameters kij must be determined from phaseequilibrium<br />

data regression (for example, VLE data).<br />

Parameter Symbol Default MDS Lower Upper Units<br />

Name/Element<br />

Limit Limit<br />

TCRKS T ci TC x 5.0 2000.0 TEMPERATURE<br />

PCRKS p ci PC x 10 5<br />

OMGRKS � i<br />

RKSKBV/1 k ij (1)<br />

RKSKBV/2 k ij (2)<br />

RKSKBV/3 k ij (3)<br />

56 2 Thermodynamic <strong>Property</strong> <strong>Models</strong><br />

10 8<br />

OMEGA x -0.5 2.0 —<br />

0 x -5.0 5.0 —<br />

PRESSURE<br />

0 x — — TEMPERATURE<br />

0 x — — TEMPERATURE<br />

RKSKBV/4 T k,lower 0 x — — TEMPERATURE<br />

RKSKBV/5 T k,upper 1000 x — — TEMPERATURE<br />

RKSLBV/1 l ij (1)<br />

RKSLBV/2 l ij (2)<br />

RKSLBV/3 l ij (3)<br />

0 x — — —<br />

0 x — — TEMPERATURE<br />

0 x — — TEMPERATURE<br />

RKSLBV/4 T l,lower 0 x — — TEMPERATURE<br />

RKSLBV/5 T l,upper 1000 x — — TEMPERATURE<br />

References<br />

G. Soave, "Equilibrium Constants for Modified Redlich-Kwong Equation-ofstate,"<br />

Chem. Eng. Sci., Vol. 27, (1972), pp. 1196 – 1203.<br />

Redlich-Kwong-Soave-Wong-Sandler<br />

This equation-of-state model uses the Redlich-Kwong-Soave equation-of-state<br />

for pure compounds. The predictive Wong-Sandler mixing rules are used.<br />

Several alpha functions can be used in the Redlich-Kwong-Soave-Wong-<br />

Sandler equation-of-state model for a more accurate description of the pure<br />

component behavior. The pure component behavior and parameter<br />

requirements are described in Standard Redlich-Kwong-Soave, and in Soave<br />

Alpha Functions.<br />

Note: You can choose any of the available alpha functions, but you cannot<br />

define multiple property methods based on this model using different alpha<br />

functions within the same run.<br />

The Wong-Sandler mixing rules are an example of modified Huron-Vidal<br />

mixing rules. A brief introduction is provided in Huron-Vidal Mixing Rules. For<br />

more details, see Wong-Sandler Mixing Rules.

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!