A factorization method with application to perturbation theory
Author:
Publisher
AIP Publishing
Subject
Mathematical Physics,Statistical and Nonlinear Physics
Link
http://aip.scitation.org/doi/pdf/10.1063/1.530051
Reference12 articles.
1. The Factorization Method
2. The perturbed ladder operator method-analytical determination of the generalised central field energies and wavefunctions
3. The perturbed ladder operator method: closed form expressions of perturbed wavefunctions and matrix elements
4. The perturbed ladder operator method. Perturbed eigenvalues and eigenfunctions from finite difference considerations
5. Perturbed harmonic oscillator ladder operators: eigenenergies and eigenfunctions for the X2+ λX2/(1+gX2) interaction
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1. Energy eigenvalues and Einstein coefficients for the one-dimensional confined harmonic oscillators;Journal of Physics A: Mathematical and General;2002-05-31
2. Double well model V(r) = ar2 + br4 + cr6 with a < 0 and perturbation method with triangular propagators;Physics Letters A;1996-11
3. Comment on the letter `A new efficient method for calculating perturbation energies using functions which are not quadratically integrable' by L Skála and J Cízek;Journal of Physics A: Mathematical and General;1996-08-21
4. Alternative factorization of eigenvalue problems in one dimension;Journal of Physics A: Mathematical and General;1994-07-21
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