Higher order intertwining approach to quasinormal modes
arXiv:0705.3304 · doi:10.1088/1751-8113/40/22/007
Abstract
Using higher order intertwining operators we obtain new exactly solvable potentials admitting quasinormal mode (QNMs) solutions of the Klein-Gordon equation. It is also shown that different potentials exhibiting QNMs can be related through nonlinear supersymmetry.
References in corpus (16)
- Supersymmetry and Quantum Mechanics
- Quasi-Normal Modes of Stars and Black Holes
- Waves in Open Systems: Eigenfunction Expansions
- Deformed Heisenberg algebra, fractional spin fields and supersymmetry without fermions
- Second Order Derivative Supersymmetry and Scattering Problem
- Polynomial SUSY in Quantum Mechanics and Second Derivative Darboux Transformation
- N-fold Supersymmetry in Quantum Mechanics - General Formalism -
- General Forms of a N-fold Supersymmetric Family
- Nonlinear Supersymmetry, Quantum Anomaly and Quasi-Exactly Solvable Systems
- New possibilities for supersymmetry breakdown in quantum mechanics and second order irreducible Darboux transformations
- SUSUSY quantum mechanics
- New features in supersymmetry breakdown in quantum mechanics
- Nonlinear supersymmetry on the plane in magnetic field and quasi-exactly solvable systems
- N-fold Supersymmetry for a Periodic Potential
- (Quasi)-exactly solvable quasinormal modes
- SUSY Transformations for Quasinormal Modes of Open Systems