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Aspen Physical Property System - Physical Property Models

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Parameter<br />

Name/Element<br />

256 3 Transport <strong>Property</strong> <strong>Models</strong><br />

Symbol Default MDS Lower<br />

Limit<br />

Upper<br />

Limit<br />

Units<br />

MUVSUT/4 C 4i 1000 X — — TEMPERATURE<br />

†† If C2i is non-zero, absolute temperature units are assumed for C1i and C2i.<br />

Otherwise, all coefficients are interpreted in user input temperature units. The<br />

temperature limits are always interpreted in user input units.<br />

Polynomial<br />

Parameter<br />

Name/Element<br />

Symbol Default MDS Lower<br />

Limit<br />

Upper<br />

Limit<br />

Units<br />

MUVPO/1 C 1i — X — — VISCOSITY<br />

MUVPO/2, ..., 10 C 2i, ..., C 10i 0 X — — VISCOSITY,<br />

TEMPERATURE<br />

MUVPO/11 C 11i 0 X — — TEMPERATURE<br />

MUVPO/12 C 12i 1000 X — — TEMPERATURE<br />

NIST ThermoML Polynomial<br />

Parameter<br />

Name/Element<br />

Symbol Default MDS Lower<br />

Limit<br />

Upper<br />

Limit<br />

Units<br />

MUVTMLPO/1 C 1i — X — — Pa*s/T<br />

MUVTMLPO/2, ..., 4 C 2i , ..., C 4i 0 X — — Pa*s/T<br />

MUVTMLPO/5 nTerms 4 X — — —<br />

MUVTMLPO/6 T lower 0 X — — TEMPERATURE<br />

MUVTMLPO/7 T upper 1000 X — — TEMPERATURE<br />

References<br />

R.C. Reid, J.M. Prausnitz, and B.E. Poling. The Properties of Gases and<br />

Liquids, 4th ed., (New York: McGraw-Hill, 1987), p. 392.<br />

Chapman-Enskog-Brokaw-Wilke Mixing<br />

Rule<br />

The low pressure vapor mixture viscosity is calculated by the Wilke<br />

approximation of the Chapman-Enskog equation:<br />

For �ij,the formulation by Brokaw is used:

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