On the eigenvalues of the Hamiltonian of the harmonic oscillator with the interaction (II)
Author:
Publisher
Elsevier BV
Subject
Mathematical Physics,Statistical and Nonlinear Physics
Reference14 articles.
1. A note on the eigenvalues of the Hamiltonian of the harmonic oscillator perturbed by the potential
2. Small g and large λ solution of the Schrodinger equation for the interaction λx2/(1+gx2)
3. On the interaction of the type λx2/(1+gx2)
4. A note on the Schrödinger equation for the x2+λx2/(1+gx2) potential
5. The perturbed ladder operator method: closed form expressions of perturbed wavefunctions and matrix elements
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1. The two lowest eigenvalues of the harmonic oscillator in the presence of a Gaussian perturbation;The European Physical Journal Plus;2020-09
2. Exact calculation of the trace of the Birman–Schwinger operator of the one-dimensional harmonic oscillator perturbed by an attractive Gaussian potential;Nanosystems: Physics, Chemistry, Mathematics;2019-12-28
3. Double exponential sinc-collocation method for solving the energy eigenvalues of harmonic oscillators perturbed by a rational function;Journal of Mathematical Physics;2017-10
4. The quantum harmonic oscillator on the sphere and the hyperbolic plane: κ-dependent formalism, polar coordinates, and hypergeometric functions;Journal of Mathematical Physics;2007-10
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