Transformation operators for spherical Schrödinger operators
arXiv:1805.10526 · doi:10.1016/j.jmaa.2019.123430
Abstract
The present work aims at obtaining estimates for transformation operators for one-dimensional perturbed radial Schrödinger operators. It provides more details and suitable extensions to already existing results, that are needed in other recent contributions dealing with these kinds of operators.
References in corpus (9)
- Weyl-Titchmarsh Theory for Schroedinger Operators with Strongly Singular Potentials
- On the Singular Weyl-Titchmarsh Function of Perturbed Spherical Schroedinger Operators
- Eigenvalue asymptotics for Sturm--Liouville operators with singular potentials
- Spectral parameter power series for perturbed Bessel equations
- Analysis of graded-index optical fibers by the spectral parameter power series method
- Spectral Asymptotics for Perturbed Spherical Schrödinger Operators and Applications to Quantum Scattering
- Dispersion Estimates for Spherical Schrödinger Equations: The Effect of Boundary Conditions
- Dispersion Estimates for One-Dimensional Schrödinger Equations with Singular Potentials
- Dispersion Estimates for Spherical Schrödinger Equations with Critical Angular Momentum