On A Functional Equation of Abel

Author:

Chung J. K.,Ebanks B. R.,Ng C. T.,Sahoo P. K.,Zeng W. B.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Mathematics (miscellaneous)

Reference4 articles.

1. N.H. Abel, Methode generale pour trouver des fonctions d’une seule quantite variable lorsqu’une propriete des fonctions est exprimee par une equation entre deux variables, (Norwegian). Mag. Naturvidenskab. 1 (1823), 1–10 (Oeuvres completes, tome 1. Grondahl & Son, Christiania, 1881, pp. 1-10).

2. J. Aczél, The state of the second part of Hilbert’s fifth problem. Bull. Amer. Math. Soc. 20 (1989), 153–163. (See also the report of the meeting 25 ISFE 1987, Aequationes Math. 35 (1988), 116-117.)

3. J. G. Dhombres, Some Aspects of Functional Equations. Chulalongkorn University, Department of Mathematics, Bangkok, 1979.

4. K. Lajko, Remark on the Hosszu functional equation, Wyz. Szkola Ped. Krakow, Rocznik Nauk-Dydakt. Prace Mat. 12 (1987), 192–193.

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1. Stability of an Abel functional equation over restricted domains;Rendiconti del Circolo Matematico di Palermo Series 2;2024-06-27

2. Bibliography;Introduction to Functional Equations;2011-02-08

3. On A Pythagorean Functional Equation Involving Finite Fields;Results in Mathematics;1998-03

4. Quadratic Differences that Depend on the Product of Arguments;Results in Mathematics;1997-03

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