Some applications of excited-state-excited-state transition densities
- 1 April 1975
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review A
- Vol. 11 (4) , 1168-1174
- https://doi.org/10.1103/physreva.11.1168
Abstract
We derive an approximation for transition moments between excited states consistent with the approximations and assumptions normally used to obtain transition moments betwen the ground and excited states in the random-phase approximation and its higher-order approximations. We apply the result to the calculation of the photoionization cross sections of the and metastable states of helium by a numerical analytical continuation of the frequency-dependent polarizability. The procedure completely avoids the need for continuum basis functions. The cross sections agree well with the results of other calculations. We also predict an accurate two-photon decay rate for the metastable state of helium. The entire procedure is immediately applicable to several problems involving photoionization of metastable states of molecules.
Keywords
This publication has 16 references indexed in Scilit:
- Assignments in the electronic spectrum of waterThe Journal of Chemical Physics, 1974
- Calculation of helium photoionization in the random-phase approximation using square-integrable basis functionsPhysical Review A, 1974
- Photoionization from excited states of heliumPhysical Review A, 1974
- Equations of motion method: Excitation energies and intensities in formaldehydeThe Journal of Chemical Physics, 1974
- Electronic excitations of benzene from the equations of motion methodThe Journal of Chemical Physics, 1974
- Application of the equations-of-motion method to the excited states of N2, CO, and C2H4The Journal of Chemical Physics, 1973
- Calculation of Photoabsorption Processes in HeliumPhysical Review Letters, 1972
- Photoionization of the He metastable statesJournal of Physics B: Atomic and Molecular Physics, 1971
- Higher Random-Phase Approximation as an Approximation to the Equations of MotionPhysical Review A, 1970
- Equations-of-Motion Method and the Extended Shell ModelReviews of Modern Physics, 1968