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- W1570593444 abstract "Analytic approximants for the eigenvalues of the one-dimensional Schrodinger equation with potential of the form V(x) = x^(a) + (lamda)x^(b) are found using a muli-point quasi-rational approximation technique. This technique is based on the use of the power series and asymptotic expansion of the eigenvalues in lamda, as well as the expansion at intermediate points. These expansions are found through a system of differential equations. The approximants found are valid and accurate for any values of lamda > 0 (with b > a). As an example, the technique is aplied to the quartic anharmonic oscillator." @default.
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- W1570593444 date "2012-01-01" @default.
- W1570593444 modified "2023-09-24" @default.
- W1570593444 title "Multi-point quasi-rational approximants for the energy eigenvalues of two-power potentials" @default.
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