A note on the diophantine equation $(x^2-1)(y^2-1)=(z^2-1)^2$

• Autorzy: Huaming Wu , Maohua Le
• Języki publikacji: EN
• Wydawca: Institute of Mathematics Polish Academy of Sciences
• Czasopismo: Colloquium Mathematicum
• Rocznik: 1996
• Tom: 71
• Numer: 1
• Strony: 133-136

Daty

wydano

1996

otrzymano

1995-12-06

Twórcy

autor

Huaming Wu

• Department of Mathematics Zhanjiang Teachers' College P.O. Box 524048 Zhanjiang, Guangdong P.R. China

autor

Maohua Le

• Department of Mathematics Zhanjiang Teachers' College P.O. Box 524048 Zhanjiang, Guangdong P.R. China

Bibliografia

• [1] Z.-F. Cao, A generalization of the Schinzel-Sierpiński system of equations, J. Harbin Inst. Tech. 23 (5) (1991), 9-14 (in Chinese).
• [2] A. Grelak, On the diophantine equation $(x^2 - 1)(y^2 - 1)=(z^2 - 1)^2$, Discuss. Math. 5 (1982), 41-43.
• [3] A. Schinzel and W. Sierpiński, Sur l'équation diophantienne $(x^2 - 1)(y^2 - 1)=[((y-x)/2)^2 - 1]^2$, Elem. Math. 18 (1963), 132-133.
• [4] Y.-B. Wang, On the diophantine equation $(x^2 - 1)(y^2 - 1)=(z^2 - 1)^2$, Heilongjiang Daxue Ziran Kexue Xuebao 1989, (4), 84-85 (in Chinese).