Über die diophantische Gleichung \(x^l+y^l=c z^l\)

Related Items

On a diophantine equation of Erdős ⋮ Sequences of integers and entire arithmetic functions ⋮ On the modular representations of degree two of \(\text{Gal}({\overline {\mathbb Q}}/{\mathbb Q})\) ⋮ Sur la courbe modulaireX_E(7) ⋮ Generalized Fermat's last theorem and regular primes ⋮ ``Voici ce que j'ai trouvé: Sophie Germain's grand plan to prove Fermat's last theorem ⋮ Nonlinear laminates where the effective conductivity is integer valued ⋮ Euler's numbers and the diophantine equation 21-121-121-1 ⋮ Arithmetic Progressions in the Graphs of Slightly Curved Sequences ⋮ Squares in arithmetic progression over number fields ⋮ Pure quintic fields defined by trinomials ⋮ Regularity properties and pathologies of position-space renormalization-group transformations: scope and limitations of Gibbsian theory ⋮ Unnamed Item ⋮ Powers in arithmetic progressions ⋮ Unnamed Item ⋮ Arithmetic of elliptic curves and diophantine equations ⋮ Perfect powers from products of consecutive terms in arithmetic progression ⋮ The equation \(1^p+2^p+3^p+\ldots+n^p=m^q\)

Cites Work