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Vibrational frequencies correction factors

The properties available include electrostatic charges, multipoles, polarizabilities, hyperpolarizabilities, and several population analysis schemes. Frequency correction factors can be applied automatically to computed vibrational frequencies. IR intensities may be computed along with frequency calculations. [Pg.337]

Example 4. Calculation of CBS-Q Energy for CH4 The geometry is first optimized at the HF/6-31G(d ) level and the HF/6-31G(d ) vibrational frequencies are calculated. The 6-31G(d ) basis set combines the sp functions of 6-31G with the polarization exponents of 6-311G(d,p). A scale factor of 0.91844 is applied to the vibrational frequencies that are used to calculate the zero-point energies and the thermal correction to 298 K. Next the MP2(FC)/6-31G(d ) optimization is performed and this geometry is used in all subsequent single-point energy calculations. In a frozen-core (FC) calculation, only valence electrons are correlated. [Pg.187]

Tables 6 and 7 present the calculated vibrational frequencies of l,3-dichloro-l,3-diazetidine-2,4-dione. The correction factors for different vibrational modes were calculated. The computed correction factors and geometric parameters for l,3-dichloro-l,3-diazetidine-2,4-dione 45 at FIF, B3LYP and MP-2 levels of theory are summarized in Table 8. Tables 6 and 7 present the calculated vibrational frequencies of l,3-dichloro-l,3-diazetidine-2,4-dione. The correction factors for different vibrational modes were calculated. The computed correction factors and geometric parameters for l,3-dichloro-l,3-diazetidine-2,4-dione 45 at FIF, B3LYP and MP-2 levels of theory are summarized in Table 8.
The first system we consider is the solute iodine in liquid and supercritical xenon (1). In this case there is clearly no IVR, and presumably the predominant pathway involves transfer of energy from the excited iodine vibration to translations of both the solute and solvent. We introduce a breathing sphere model of the solute, and with this model calculate the required classical time-correlation function analytically (2). Information about solute-solvent structure is obtained from integral equation theories. In this case the issue of the quantum correction factor is not really important because the iodine vibrational frequency is comparable to thermal energies and so the system is nearly classical. [Pg.684]


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See also in sourсe #XX -- [ Pg.335 , Pg.424 , Pg.485 ]




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Correction factors

Frequency factor

Vibration frequency

Vibrational corrections

Vibrational factors

Vibrational frequencies

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