A tensorial formalism adapted to the case of XY 5 Z symmetric tops has been developed as an extension of the usual one for the octahedral molecules. We use the O(3) ʛ O h ʛ C 4v group chain. All the coupling coefficients and formulas for the computation of matrix elements are given for this chain. S
Spectroscopy of X2Y4 (D2h) molecules: tensorial formalism adapted to the O(3)⊃D2h chain, Hamiltonian and transition moment operators
✍ Scribed by W. Raballand; M. Rotger; V. Boudon; M. Loëte
- Publisher
- Elsevier Science
- Year
- 2003
- Tongue
- English
- Weight
- 194 KB
- Volume
- 217
- Category
- Article
- ISSN
- 0022-2852
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✦ Synopsis
A tensorial formalism adapted to the case of the X 2 Y 4 molecules with D 2h symmetry has been developed in the same way as in the previous works on XY 4 (T d ) and XY 6 (O h ) spherical tops and XY 5 Z (C 4v ) symmetric tops. Here, we use the Oð3Þ ' D 2h group chain. All the coupling coefficients and formulas for the computation of matrix elements are given for this chain and used in the case of the Hamiltonian and transition moment operators.
📜 SIMILAR VOLUMES
We present a development of the Hamiltonian, dipole moment, and polarizability operators of XY 5 Z (C 4v ) molecules using a tensorial formalism derived from the one developed previously in Dijon for XY 6 molecules. These operators are involved in the calculation of the energies and intensities of r
A tensorial formalism adapted to the case of quasi-spherical XY 2 Z 2 asymmetric tops such as SO 2 F 2 has been developed as an extension of the usual one for the tetrahedral molecules. We use the O(3) ⊃ T d ⊃ C 2v group chain. All the coupling coefficients and formulas for the computation of matrix