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- W1984106511 abstract "In the preceding paper, we have proposed a new method for solving the Schrödinger eigenvalue problem, which gives an iteration procedure convergent for a harmonic oscillator with the λ x 4 -perturbation irrespective of the magnitude of λ>0, in contrast to the perturbation and the WKB methods giving divergent series however small λ may be. In this paper we shall show that the method gives convergent result for a wider class of potentials and present an interesting feature that the Green function to be used for the iteration is not unique and the rate of the convergence of the iteration varies depending on the choice of the Green function." @default.
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- W1984106511 date "2012-12-15" @default.
- W1984106511 modified "2023-09-27" @default.
- W1984106511 title "Convergent Iteration Method for the Anharmonic Oscillator Schrödinger Eigenvalue Problem. II: Application and Non-Uniqueness of Green Function" @default.
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- W1984106511 doi "https://doi.org/10.1143/jpsj.81.124002" @default.
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