The asymptotic iteration method for the eigenenergies of the anharmonic oscillator potential \(V(x)=Ax^{2\alpha} +Bx^2\)
type: Item
instance of: scholarly article
title: The asymptotic iteration method for the eigenenergies of the anharmonic oscillator potential \(V(x)=Ax^{2\alpha} +Bx^2\)
zbMATH Open document ID: 1194.81060
author: B. E. Eshmatov
published in: Physics Letters. A
publication date: 2008-08-20T00:00:00Z
Mathematics Subject Classification ID: 81Q05
zbMATH DE Number: 5314163
MaRDI profile type: Publication
full work available at URL: j.physleta.2005.06.081
OpenAlex ID: W2048258159
cites work: Comment on ``Bounces and the calculation of quantum tunnelling effects for the asymmetric double-well potential''
cites work: Quantum tunneling for the asymmetric double-well potential at finite energy
cites work: The Hill determinant method in application to the sextic oscillator: limitations and improvement
cites work: Approximate analytical states of a polynomial potential: an example of symmetry restoration
cites work: Fifty years of eigenvalue perturbation theory
cites work: Asymptotic iteration method for eigenvalue problems
cites work: The asymptotic iteration method for the angular spheroidal eigenvalues
cites work: On an iteration method for eigenvalue problems
DOI: 10.1016/J.PHYSLETA.2005.06.081
Recommended article: THE ASYMPTOTIC ITERATION METHOD FOR THE EIGENENERGIES OF THE ASYMMETRICAL QUANTUM ANHARMONIC OSCILLATOR POTENTIALS $V(x)=\sum_{j=2}^{2\alpha}A_{j}x^{j}$
Recommended article: Computing energy eigenvalues of anharmonic oscillators using the double exponential sinc collocation method
Recommended article: The asymptotic iteration method for the eigenenergies of the Schrödinger equation with the potentialV(r) = −Z/r+gr+ λr2
Recommended article: EIGENENERGIES FOR THE RAZAVY POTENTIAL V(x) = (ζ cosh 2x-M)2 USING THE ASYMPTOTIC ITERATION METHOD
Recommended article: Anharmonic oscillator and double-well potential: Approximating eigenfunctions
Recommended article: Q2951081
Recommended article: An alternative approach to energy eigenvalue problems of anharmonic potentials
Recommended article: Calculation of energy eigenvalues for the quantum anharmonic oscillator with a polynomial potential
Recommended article: Asymptotic properties of eigenvalues in variational calculations for double-well oscillators
Recommended article: Exact energy eigenvalues for the doubly anharmonic oscillator
description: scientific article; zbMATH DE number 5314163