Uniform estimation of the eigenvalues of Sturm–Liouville problems
暂无分享,去创建一个
[1] Tosio Kato. Perturbation theory for linear operators , 1966 .
[2] N. A. Haskell. The Dispersion of Surface Waves on Multilayered Media , 1953 .
[3] Robert Todd Gregory,et al. A collection of matrices for testing computational algorithms , 1969 .
[4] L. Ixaru. The error analysis of the algebraic method for solving the Schrödinger equation , 1972 .
[5] S. Pruess. High order approximations to Sturm-Liouville eigenvalues , 1975 .
[6] Samuel D. Conte,et al. Elementary Numerical Analysis: An Algorithmic Approach , 1975 .
[7] E. Coddington,et al. Theory of Ordinary Differential Equations , 1955 .
[8] J. Canosa,et al. A New Method for the Solution of the Schrdinger Equation , 1970 .
[9] Steven Pruess. Estimating the Eigenvalues of Sturm–Liouville Problems by Approximating the Differential Equation , 1973 .
[10] R. Courant,et al. Methods of Mathematical Physics , 1962 .
[11] Michael R. Osborne,et al. The numerical solution of eigenvalue problems in which the eigenvalue problems in which the eigenvalue parameter appears nonlinearly, with an application to differential equations , 1964, Comput. J..
[12] J. Cleary,et al. Asymptotic overtone structure in eigenfrequencies of torsional normal modes of the Earth: a model study , 1977 .
[13] C. D. Boor,et al. Rayleigh-Ritz Approximation by Piecewise Cubic Polynomials , 1966 .
[14] Roy G. Gordon,et al. New Method for Constructing Wavefunctions for Bound States and Scattering , 1969 .
[15] R. Anderssen,et al. Asymptotic Structure in Torsional Free Oscillations of the Earth—I. Overtone Structure , 1974 .