The roots of J-(1+½) ( λn) J1+½ ( λ)-J1+½(λn) J-(1+½) (λ ) = 0

Chandrasekhar, S. (1953) The roots of J-(1+½) ( λn) J1+½ ( λ)-J1+½(λn) J-(1+½) (λ ) = 0 Mathematical Proceedings of the Cambridge Philosophical Society, 49 (3). pp. 446-448. ISSN 0305-0041

Full text not available from this repository.

Official URL: http://journals.cambridge.org/action/displayAbstra...

Abstract

Spherical Bessel functions which vanish at x = 1 and x = η (where η is an assigned positive constant less than 1) occur in the solution of many problems in applied mathematics. Such functions can be expressed in terms of Bessel's functions of the half odd integral orders in the form J1+½(λx)=J(λη)J(λx)-J(λη)J(λx) where λ is a root of the equation J-(1+½) ( λn) J1+½ ( λ)-J1+½(λη) J-(1+½) (λ) = 0

Item Type:Article
Source:Copyright of this article belongs to Cambridge University Press.
ID Code:91561
Deposited On:22 May 2012 12:41
Last Modified:30 Jun 2012 13:22

Repository Staff Only: item control page