Author:
Maung Khin Maung,Deutchman P. A.,Royalty W. D.
Abstract
It is shown that a binomial expansion in evaluating integrals involving the two- and three-parameter Fermi or Woods–Saxon function is possible because of bounded convergence and integrability. New results involving analytic expressions with the three-parameter Fermi function for integrals encountered in evaluating the nuclear moments [Formula: see text],the generalized moments [Formula: see text], and the radial Fourier transforms are presented. Also as a new result, an expression for the radial Fourier transform of the square of the two-parameter Woods–Saxon density is obtained, and the solution for the three-parameter density is indicated.
Publisher
Canadian Science Publishing
Subject
General Physics and Astronomy
Cited by
9 articles.
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