Radial solutions to a superlinear Dirichlet problem using Bessel functions.
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Iaia, J.A., Pudipeddi, S. (2008)
Electronic Journal of Qualitative Theory of Differential Equations [electronic only]
Bruce C. Berndt, Heng Huat Chan, Liang-Cheng Zhang (1998)
Acta Arithmetica
Sahi, Siddhartha (2007)
SIGMA. Symmetry, Integrability and Geometry: Methods and Applications [electronic only]
Wituła, Roman (2009)
Journal of Integer Sequences [electronic only]
Bruce C. Berndt, Heng Huat Chan, Liang-Cheng Zhang (1995)
Acta Arithmetica
Qureshi, M.I., Chaudhary, M.P. (2009)
International Journal of Open Problems in Computer Science and Mathematics. IJOPCM
Soon-Yi Kang (1999)
Acta Arithmetica
Chen, William Y.C., Yang, Arthur L.B., Zhou, Elaine L.F. (2010)
The Electronic Journal of Combinatorics [electronic only]
Matsuda, Kazuhide (2011)
SIGMA. Symmetry, Integrability and Geometry: Methods and Applications [electronic only]
Sonine (1880)
Mathematische Annalen
Eugène Catalan (1893)
Mémoires de l'Académie Royale des Sciences, des Lettres et des Beaux-Arts de Belgique
Hamahata, Y., Masubuchi, H. (2007)
Integers
Lars Vretare (1984/1985)
Mathematische Zeitschrift
Milovanović, Gradimir V. (1993)
Publications de l'Institut Mathématique. Nouvelle Série
Paweł Woźny (2003)
Applicationes Mathematicae
A method is given to find a recurrence relation for the coefficients of the series expansion of a function f with respect to classical orthogonal polynomials of a discrete variable, which follows from a linear difference equation satisfied by f.
Bernhard Beckermann, Jacek Gilewicz, Elie Leopold (1995)
Applicationes Mathematicae
We show that polynomials defined by recurrence relations with periodic coefficients may be represented with the help of Chebyshev polynomials of the second kind.
Stanislaw Lewanowicz (2002)
Applicationes Mathematicae
Let be any sequence of classical orthogonal polynomials. Further, let f be a function satisfying a linear differential equation with polynomial coefficients. We give an algorithm to construct, in a compact form, a recurrence relation satisfied by the coefficients in . A systematic use of the basic properties (including some nonstandard ones) of the polynomials results in obtaining a low order of the recurrence.
Novario, P.G. (2005)
ETNA. Electronic Transactions on Numerical Analysis [electronic only]
Baricz, Árpád (2007)
JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]
Per W. Karlsson (1973)
Mathematica Scandinavica
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