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QCPE
THIS INFORMATION IS OBSOLETE AND IS PROVIDED ONLY FOR ITS HISTORICAL VALUE
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607. THERPOLY: Research Grade Thermodynamic Functions for
Polyatomic Molecules in the Ideal Gas State (Version
8.1)
by William B. Collier, Department of Chemistry, Oral
Roberts University, Tulsa, Oklahoma 74171
This program has the capability of calculating the
following items:
1. The ideal gas phase heat capacity, enthalpy,
entropy and Gibbs free energy for both linear and
nonlinear molecules from 0° K to temperatures where
99.9% or more of the molecules are in the ground
electronic state (usually 1500° to 3000° K for most
organics). Electronic levels are ignored.
2. The ideal gas phase enthalpy of formation, entropy
of formation, Gibbs free energy of formation and base
10 log of the formation equilibrium constant. The
molecules must consist of C, H, N, O, S only. The
user must supply an experimental gas phase heat of
formation at a specified temperature.
3. The transformation of a user-supplied gas phase
heat of formation to a higher temperature for more
reliable results.
4. The individual contribution to the heat capacity,
enthalpy, entropy and Gibbs free energy for
translation, rotation, vibration, free internal
rotation, restricted internal rotation, Pennington and
Kobe anharmonic contribution and direct summation of
the energy levels for a particular motion.
5. A correction for anharmonicities using the semi-
empirical formula of Pennington and Kobe.
6. The thermodynamic functions for molecules with
free or unhindered symmetric rotating groups.
7. The thermodynamic functions for molecules with
restricted or hindered symmetric rotating groups.
8. The thermodynamic functions for molecules with
very anharmonic vibrations, unusual rotation
potentials or other motions for which the energy
levels of that motion are known or can be accurately
predicted.
9. The thermodynamic functions for a series of
molecules with different input instructions in a
single run of the program.
NOTE:This system is being delivered in VAX COPY
(ANSI D) format only.
Lines of Code: 4763
FORTRAN 77 (VAX)
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