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The group algebra decomposition of Fermat curves of prime degree
(Springer, 2015)
We describe the action of the full automorphisms group on the
Fermat curve of degree N. For N prime, we obtain the group algebra
decomposition of the corresponding Jacobian variety.
El último Teorema de Fermat
(2021-03)
El objetivo del presente trabajo es estudiar la demostración del Último Teorema de Fermat. En la primera parte se hablará acerca de las curvas elípticas y sus propiedades. Se mostrará cómo estas se relacionan a hipotéticas ...
The generalized Fermat conjectureLa conjetura generalizada de Fermat
(Universidad de la Costa, 2019)
Jacobian variety of generalized Fermat curves
(2016)
The isogenous decomposition of the Jacobian variety of classical Fermat curve of prime degree p >= 5 has been obtained by Aoki using techniques of number theory, by Barraza and Rojas in terms of decompositions of the algebra ...
Automorphisms of generalized Fermat curves
(2017)
Let K be an algebraically closed field of characteristic p >= 0. A generalized Fermat curve of type (k, n), where k, n >= 2 are integers (for p not equal 0 we also assume that k is relatively prime to p), is a non-singular ...
Automorphisms group of generalized Fermat curves of type (k, 3)
(ELSEVIER SCIENCE BV, PO BOX 211, 1000 AE AMSTERDAM, NETHERLANDS, 2013)
Fermat's last theorem: from fermat to wiles
(Universidad Nacuional de Colombia; Sociedad Colombiana de matemáticas, 1995)
The solution to Fermat's Last Theorem was announced by Wiles (Cambridge, June 23, 1993) as a consequence of his proof of the Shimura- Taniyama- Weil conjecture for semi-stable elliptic curves.