Our publication,


    Precise determination of the energy levels of the anharmonic oscillator from the quantization of the angle variable. J. Phys. A 28 (1995), no. 14, L381--L385.

    is cited by the following articles:


  • Optimized basis expansion as an extremely accurate technique for solving time-independent Schrödinger equation
    • [see its references #19]
  • Convergent Iteration Method for the Anharmonic Oscillator Schro¨dinger Eigenvalue Problem
    • [see its references #11]
  • Conformal mappings versus other power series methods for solving ordinary differential equations: illustration on anharmonic oscillators
    • [see its ref. #32]
  • Octic Anharmonic Oscillators: Perturbed Coherent States and the Classical Limit
    • [see its ref. #22]
  • Variationally Improved Spectral Method as an extremely accurate technique for solving time independent Schrodinger equation
    • [see its ref. #25]
  • Operator method for nonperturbative calculation of the thermodynamic values in quantum statistics: diatomic molecular gas
    • [see its ref. #20]
  • Asymptotic iteration method for eigenvalue problems
    • [see its ref. #17]
  • The discretized harmonic oscillator: Mathieu functions and a new class of generalized Hermite polynomials
    • [see its ref. #4]
  • Effective operator treatment of the anharmonic oscillator
    • [see its ref. #5]
  • Calculation of energy eigenvalues for quantum anharmonic oscillator with polynomial potential
    • [see its ref. #7]
  • Approximate energy expressions for confining polynomial potentials
    • [see its ref. #5]
  • Frequency operator for anharmonic oscillators
    • [see its ref. #5]
  • The general structure of eigenvalues in nonlinear oscillators
    • [see its ref. #22]
  • Wormholes, Classical Limit and Dynamical Vacuum in Quantum Cosmology
    • [see its ref. #18]
  • A High-Precision Study of Anharmonic - Oscillator Spectra
    • [see its ref. #61]
  • Sturmian basis functions for harmonic oscillator
    • [see its ref. #10]
  • Perfect Lattice Perturbation Theory: A Study of the Anharmonic Oscillator
    • [see its ref. #24]
  • The quartic anharmonic oscillatorand its associated nonconstant magnetic field
    • [see its ref. #13]