Very-high-precision normalized eigenfunctions for a class of Schrödinger type equations
arXiv:1105.1460
Abstract
We demonstrate that it is possible to compute wave function normalization constants for a class of Schrödinger type equations by an algorithm which scales linearly (in the number of eigenfunction evaluations) with the desired precision P in decimals.
Written submission presented at ICCP 2011 : "International Conference on Computational Physics", Venice April 27-29, 2011