15 resultados de la búsqueda

1 - On numbers of the form +-x^2 +-y!,

Incollection

Diophantine equations, Vol. 20, 2008, p. 135--149, Tata Institute of Fundamental Research, Narosa, Mumbai
Florian Luca; Alain Togbé;

2 - On a Diophantine equation of Stroeker,

Article

Bulletin of the Belgian Mathematical Society. Simon Stevin, Vol. 17, Issue 2, 2010, p. 201--208,
Florian Luca; Pantelimon Stanica; Alain Togbé;

3 - On the Diophantine equation x^4-q^4=py^3,

Article

Rocky Mountain Journal of Mathematics, Vol. 40, Issue 3, 2010, p. 995--1008,
Florian Luca; Alain Togbé;

4 - On the Diophantine equation x^4-q^4=py^r,

Article

Publicationes Mathematicae Debrecen, Vol. 79, Issue 3-4, 2011, p. 269--282,
Aurélien Bajolet; Benjamin Dupuy; Florian Luca; Alain Togbé;

5 - On the Diophantine equation x^2+2^alpha13^beta=y^n,

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Colloquium Mathematicum, Vol. 116, Issue 1, 2009, p. 139--146,
Florian Luca; Alain Togbé;

6 - Variants of the Diophantine equation n!+1=y^2,

Article

Portugaliae Mathematica, Vol. 67, Issue 1, 2010, p. 1--11,
Omar Kihel; Florian Luca; Alain Togbé;

7 - On the Diophantine equation x^2+7^(2k)=y^n,

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The Fibonacci Quarterly, Vol. 45, Issue 4, 2007, p. 322--326,
Florian Luca; Alain Togbé;

8 - On the Diophantine equation x^2+C=4y^n,

Article

Annales des Sciences Mathématiques du Québec, Vol. 33, Issue 2, 2009, p. 171--184,
Florian Luca; Szabolcs Tengely; Alain Togbé;

9 - On binary palindromes of the form {$10^n\pm 1$},

Article

Comptes Rendus Mathématique. Académie des Sciences. Paris, Vol. 346, Issue 9-10, 2008, p. 487--489,
Florian Luca; Alain Togbé;

10 - On the Diophantine equation x^2+2^alpha 5^beta 13^gamma=y^n,

Incollection

Algorithmic number theory, Vol. 5011, 2008, p. 430--442, Springer Verlag, Berlin
Edray Goins; Florian Luca; Alain Togbé;

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