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njit-etd2003-111 - New Jersey Institute of Technology

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literature and from trends in homologous series <strong>of</strong> reactions. Activation energies come<br />

from DFT plus evaluated endothermicity <strong>of</strong> reaction AU,„, from analysis <strong>of</strong> Evans-<br />

Polanyi relationships for abstractions plus evaluation <strong>of</strong> ring strain energy, and from<br />

analogy to similar reactions with known energies. Thermochemical properties are<br />

provided for each system.<br />

Reduced sets <strong>of</strong> three vibration frequencies and their associated degeneracies are<br />

computed from fits to heat capacity data, as described by Ritter and Bozzelli et al. 37,38<br />

These have been shown by Ritter to accurately reproduce molecular heat capacities,<br />

CAST), and by Bozzelli et a1. 38 to yield accurate ratios <strong>of</strong> density <strong>of</strong> states to partition<br />

coefficient, p(E)IQ.<br />

Lennard-Jones parameters, sigma (angstroms) and Elko (Kelvin's), are obtained<br />

from compressibility. 4o tabulations 39 and from a calculation method based on molar volumes and<br />

When necessary, estimation is done in a consistent and uniform manner via use <strong>of</strong><br />

generic reaction rate constants with reference to literature, experiment or theoretical<br />

calculation in each case. The QRRK calculation input parameters and their references are<br />

listed in the table associated with the respective reaction system.<br />

2.3.6.2 Quantum RRK /Master Equation Calculation. The quantum RRK (QRRK)<br />

lmaster equation analysis is described by Chang et al. 31'41 The QRRK code utilizes a<br />

reduced set <strong>of</strong> three vibration frequencies which accurately reproduce the molecule's<br />

(adduct) heat capacity; the code includes contribution from one external rotation in<br />

calculation <strong>of</strong> the ratio <strong>of</strong> the density <strong>of</strong> states to the partition coefficient p(E)lQ.

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