Fermat's last theorem : récent developments.
Fibonacci numbers and Fermat's last theorem
Let Fₙ be the Fibonacci sequence defined by F₀=0, F₁=1, . It is well known that for any odd prime p, where (-) denotes the Legendre symbol. In 1960 D. D. Wall [13] asked whether is always impossible; up to now this is still open. In this paper the sum is expressed in terms of Fibonacci numbers. As applications we obtain a new formula for the Fibonacci quotient and a criterion for the relation (if p ≡ 1 (mod 4), where p ≠ 5 is an odd prime. We also prove that the affirmative answer to...
Finding integers k for which a given Diophantine equation has no solution in kth powers of integers
From the Taniyama-Shimura conjecture to Fermat's last theorem
Generalizations of Furtwängler's criteria for Fermat's last theorem and some related results.
Groupes de Picard et problèmes de Skolem. I
Groupes de Picard et problèmes de Skolem. II
Integer Points on Hypersurfaces.
Ke Kummerovým pracím o Fermatově větě
Kummer type congruences and Stickelberger subideals
Le groupe cuspidal des courbes de Fermat
Le Veque's superelliptic equation over function fields
L'équation x n +yn = zn pour n = 5 et n = 14
Lösbare Gleichungen axn - byn = c und Grundeinheiten für einige algebraische Zahlkörper vom Grade n = 3, 4, 6.
Lösungsanzahl der Thue-Gleichung
Lower bounds for the solutions in the second case of Fermat's equation with prime power exponents
Lower limit for the number of sets of solutions of xe + ye + ze ... 0 (mod p).
Lucas sequences whose nth term is a square or an almost square
Mémoire sur la résolution en nombres entiers de l’équation
Mémoire sur la résolution en nombres entiers de l’équation