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Integral Transforms and Special Functions Volume 17, 2006 - Issue 12
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Original Articles

Fourth-order Bessel equation: eigenpackets and a generalized Hankel transformFootnote†

W. N. Everitt School of Mathematics and Statistics, University of Birmingham, Edgbaston, Birmingham, B15 2TT, England, UKCorrespondence[email protected]
,
H. Kalf Mathematisches Institut, Universität München, Theresienstrasse 9, D-80333, München, Germany
,
L. L. Littlejohn Department of Mathematics and Statistics, Utah State University, Logan, UT, 84332-3900, USA
&
C. Markett Lehrstuhl A für Mathematik, RWTH Aachen, Templergraben 55, D-52062, Aachen, Germany
Pages 845-862 | Received 21 Jan 2006, Published online: 30 Jan 2007

Citations (6)

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Read on this site (2)

Clemens Markett. (2019) On the higher-order differential equations for the generalized Laguerre polynomials and Bessel functions. Integral Transforms and Special Functions 30:5, pages 347-361.
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W. Norrie Everitt & Clemens Markett. (2011) Solution bases for the fourth-order Bessel-type and Laguerre-type differential equations. Applicable Analysis 90:3-4, pages 515-531.
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Articles from other publishers (4)

Clemens Markett. (2023) Kramer-type sampling theorems associated with higher-order differential equations. Sampling Theory, Signal Processing, and Data Analysis 21:1.
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W.N. Everitt, C. Markett & L.L. Littlejohn. (2009) Properties of the solutions of the fourth-order Bessel-type differential equation. Journal of Mathematical Analysis and Applications 359:1, pages 252-264.
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W.N. Everitt & C. Markett. (2009) Fourier–Bessel-type series: The fourth-order case. Journal of Approximation Theory 160:1-2, pages 19-38.
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W. Norrie Everitt & Clemens Markett. (2007) Fourier-Bessel Series for Second-Order and Fourth-Order Bessel Differential Equations. Computational Methods and Function Theory 8:2, pages 545-563.
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