ArticleOriginal scientific textOn the diophantine equation
Title
On the diophantine equation
Authors 1
Affiliations
- Institute of Mathematics and Informatics, Kossuth Lajos University, 4010 Debrecen, Hungary
Abstract
P. 294, line 14: For “Satz 8” read “Satz 7”, and for “equation (10)” read “equation (13)”.
Bibliography
- M. A. Bennett and B. M. M. de Weger, On the Diophantine equation
, to appear. - H. Darmon and L. Merel, Winding quotients and some variants of Fermat's Last Theorem, to appear.
- P. Dénes, Über die diophantische Gleichung
, Acta Math. 88 (1952), 241-251. - L. E. Dickson, History of the Theory of Numbers, Vol. II, reprinted by Chelsea, New York, 1971.
- P. Erdős, Note on the product of consecutive integers (II), J. London Math. Soc. 14 (1939), 245-249.
- P. Erdős, On a diophantine equation, J. London Math. Soc. 26 (1951), 176-178.
- P. Erdős and J. Surányi, Selected Topics in Number Theory, 2nd ed., Szeged, 1996 (in Hungarian).
- K. Győry, On the diophantine equations
and , Mat. Lapok 14 (1963), 322-329 (in Hungarian). - K. Győry, Über die diophantische Gleichung
, Publ. Math. Debrecen 13 (1966), 301-305. - K. Győry, Contributions to the theory of diophantine equations, Ph.D. Thesis, Debrecen, 1966 (in Hungarian).
- E. Landau, Vorlesungen über Zahlentheorie, III, Leipzig, 1927.
- S. Lubelski, Studien über den grossen Fermatschen Satz, Prace Mat.-Fiz. 42 (1935), 11-44.
- R. Obláth, Note on the binomial coefficients, J. London Math. Soc. 23 (1948), 252-253.
- P. Ribenboim, The Little Book of Big Primes, Springer, 1991.
- N. Terai, On a Diophantine equation of Erdős, Proc. Japan Acad. Ser. A 70 (1994), 213-217.
- R. Tijdeman, Applications of the Gelfond-Baker method to rational number theory, in: Topics in Number Theory, North-Holland, 1976, 399-416.