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Molecular Constants of Some XY4 Tetrahedral Ions

✍ Scribed by S. Mohan

Publisher
Wiley (John Wiley & Sons)
Year
2010
Weight
322 KB
Volume
86
Category
Article
ISSN
0037-9646

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✦ Synopsis

Abstract

The kinetic constants method developed in relation to tetrahedral XY~4~ molecules(1, 2) resulted in fresh results with respect to force constants and mean amplitudes of vibration of some molecules. Extending this procedure to eighteen ions in this paper, it is found that the kinetic constants method leads to interesting results in these oases as well. The generalized mean square amplitudes and the Bastiansen‐Morino shrinkage effects are also reported in the present investigation.

πŸ“œ SIMILAR VOLUMES

Molecular constants of some tetrahedral
Molecular constants of some tetrahedral XY4 molecules
✍ S. Mohan πŸ“‚ Article πŸ“… 2010 πŸ› Wiley (John Wiley & Sons) βš– 367 KB πŸ‘ 1 views

## Abstract All the five independent G.Q.V.F.F force constants in nine molecules of the tetrahedral type have been evaluated on the basis of kinetic constants of these molecules. The results appear to show the basic importance of kinetic constants in molecular dynamics. The mean amplitudes of vibra

Potential Constants and Thermodynamic Pr
Potential Constants and Thermodynamic Properties of Some XY4 Type Molecules
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## Abstract Potential constants of eleven molecules and eleven ions of the XY~4~ type with the symmetry point group Td have been evaluated on the basis of Wilson's group theoretical method. The thermodynamic properties for the eleven molecules have also been calculated for a rigid rotator, harmonic

Mean Amplitudes of Vibration of some Tet
Mean Amplitudes of Vibration of some Tetrahedral XY4 Type Molecules-Part II
✍ G. Nagarajan πŸ“‚ Article πŸ“… 2010 πŸ› Wiley (John Wiley & Sons) βš– 249 KB

As a second paper of this study, the computed values of (l) mean-square amplitude quantities, (a) generalised meamsquare amplitudes (mean-square parallel amplitudes, mean-square perpendicular amplitudes and mean cross products) and (3) mean amplitudes of vibration at the temperatures T = 0 and T = 2