A finite difference approach for the calculation of perturbed oscillator energies
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[1] J. Killingbeck. Direct expectation value calculations , 1985 .
[2] G. Flessas. Definite integrals as solutions for the x2+λx2/(1+gx2) potential , 1982 .
[3] P. K. Srivastava,et al. Eigenvalues of ?x2m anharmonic oscillators , 1973 .
[4] J. Killingbeck. Some applications of perturbation theory to numerical integration methods for the Schrödinger equation , 1979 .
[5] A. Mitra. On the interaction of the type λx2/(1+gx2) , 1978 .
[6] Elise de Doncker,et al. D01 Chapter-Numerical Algorithms Group, in samenwerking met de andere D01-contributors. 1) NAG Fortran Mini Manual, Mark 8, D01 18p., , 1981 .
[7] G. Flessas. On the Schrdinger equation for the x2 + ?x2/(1 + gx2) interaction , 1981 .
[8] D. Stelman,et al. Some energy levels and matrix elements of the quartic oscillator , 1963 .
[9] M. Nagarajan,et al. Exact solutions of the Schrodinger equation (-d/dx2 + x2 + λx2/(1 + gx2))ψ(x) = Eψ(x) , 1982 .
[10] J. H. Wilkinson. The algebraic eigenvalue problem , 1966 .
[11] J. Killingbeck,et al. Accurate calculation of perturbed oscillator energies , 1979 .
[12] N. Bessis,et al. A note on the Schrödinger equation for the x2+λx2/(1+gx2) potential , 1980 .
[13] H. D. Vollmer,et al. The influence of higher order contributions to the correlation function of the intensity fluctuation in a Laser near threshold , 1967 .
[14] V. S. Varma. On the x2+λx2/(1+gx2) interaction , 1981 .
[15] C. S. Lai,et al. On the Schrodinger equation for the interaction x2+λx2/(1+gx2) , 1982 .