Solvable PT symmetric Hamiltonians
arXiv:quant-ph/0008125 · doi:10.1134/1.1490125
Abstract
Brief review is given of my recent results on solvable models within the so called PT symmetric version of quantum mechanics.
Talk presented during the ``XXIII International Colloquium on Group Theoretical Methods in Physics" (Dubna, Russia, July 31 - August 5, 2000)
References in corpus (16)
- Supersymmetry and Quantum Mechanics
- PT-Symmetric Quantum Mechanics
- PT -symmetric harmonic oscillators
- Quasi-exactly solvable quartic potential
- SUSY Quantum Mechanics with Complex Superpotentials and Real Energy Spectra
- Exact solution for Morse oscillator in PT-symmetric quantum mechanics
- Shape invariant potentials with PT symmetry
- Complex Calogero model with real energies
- The Coulomb - harmonic oscillator correspondence in PT-symmetric quantum mechanics
- Complex Square Well --- A New Exactly Solvable Quantum Mechanical Model
- PT-symetrically regularized Eckart,Poeschl-Teller and Hulthen potentials
- The conditionally exactly solvable potentials: A misunderstanding (comment on "Conditionally exactly soluble class of quantum potentials")
- Quasi-exactly solvable quartic potentials with centrifugal and Coulombic terms
- Non-Hermitian matrix description of the PT symmetric anharmonic oscillators
- Harmonic oscillator well with a screened Coulombic core is quasi-exactly solvable
- Spiked and PT-symmetrized decadic potentials supporting elementary N-plets of bound states