A class of exactly solvable Schroedinger equation with moving boundary conditions
arXiv:0712.2706 · doi:10.1016/j.physleta.2007.12.002
Abstract
Using first and second order supersymmetry formalism we obtain a class of exactly solvable potentials subject to moving boundary conditions.
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- Exact Solutions and Critical Behaviour for a Linear Growth-Diffusion Equation on a Time-Dependent Domain
- Quantum effective force in an expanding infinite square-well potential and Bohmian perspective
- Self-adjoint extension for Maxwell-Chern-Simons model in long wavelength limit
- Quantum particle under dynamical confinement: From quantum Fermi acceleration to high harmonic generation
- Freezable bound states in the continuum for time-dependent quantum potentials
- Problems with variable Hilbert space in quantum mechanics