On the Reduction of the Generalized RPA Eigenvalue Problem
- 1 August 1972
- journal article
- Published by AIP Publishing in Journal of Mathematical Physics
- Vol. 13 (8) , 1163-1165
- https://doi.org/10.1063/1.1666116
Abstract
The 2n-dimensional eigenvalue problem, which arises when the random phase approximation (RPA) matrix is not real, is reduced to an n-dimensional eigenvalue problem. Some properties of the reduced eigenvalue problem are studied. A numerical example is considered for illustrative purposes.Keywords
This publication has 5 references indexed in Scilit:
- On the projected spectra from a deformed correlated intrinsic statePhysics Letters B, 1971
- Properties of real RPA matrices and a simple diagonalization procedureNuclear Physics A, 1971
- The eigenvalue problem for collective motion in the random phase approximationNuclear Physics A, 1970
- Particle-hole description of carbon 12 and oxygen 16Nuclear Physics, 1964
- Vibrational states of nuclei in the random phase approximationNuclear Physics, 1961