Fourier-Bessel Series for Second-Order and Fourth-Order Bessel Differential Equations-Reference-Cited by-同舟云学术

Fourier-Bessel Series for Second-Order and Fourth-Order Bessel Differential Equations

Published:2007-12-20 Issue:2 Volume:8 Page:545-563
ISSN:1617-9447
Container-title:Computational Methods and Function Theory
language:en
Short-container-title:Comput. Methods Funct. Theory

Author:

Everitt W. Norrie,Markett Clemens

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Theory and Mathematics,Analysis

Link

http://link.springer.com/content/pdf/10.1007/BF03321704.pdf

Reference18 articles.

1. R. S. Chisholm, W. N. Everitt and L. L. Littlejohn, An integral operator inequality with applications, J. Inequal. Appl. 3 (1999), 245–266.

2. Jyoti Das, W. N. Everitt, D. B. Hinton, L. L. Littlejohn and C. Markett, The fourth-order Bessel-type differential equation, Appl. Anal. 83 (2004), 325–362.

3. W. N. Everitt, Fourth-order Bessel-type special functions: a survey, submitted to World Scientific for the proceedings of the conference held at the Technical University, Munich; July 2005.

4. W. N. Everitt and H. Kalf, The Bessel differential equation and the Hankel transform, to appear in J. Comput. Appl. Math.

5. W. N. Everitt, H. Kalf, L. L. Littlejohn and C. Markett, Additional spectral properties of the fourth-order Bessel-type differential equation, Math. Nachr. 278 (2005), 1538–1549

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