Very-high-Precision Normalized Eigenfunctions for a Class of Schrödinger Type Equations
We demonstrate that it is possible to compute wave function normalization constants for a class of Schr¨odinger type equations by an algorithm which scales linearly (in the number of eigenfunction evaluations) with the desired precision P in decimals.
@article{"International Journal of Engineering, Mathematical and Physical Sciences:62886", author = "Amna Noreen and Kare Olaussen", title = "Very-high-Precision Normalized Eigenfunctions for a Class of Schrödinger Type Equations", abstract = "We demonstrate that it is possible to compute wave function normalization constants for a class of Schr¨odinger type equations by an algorithm which scales linearly (in the number of eigenfunction evaluations) with the desired precision P in decimals.
", keywords = "Eigenvalue problems, bound states, trapezoidal rule, poisson resummation.", volume = "5", number = "4", pages = "682-6", }