The Fermat equation over Q(2)

By F. Jarvis, Paul Meekin. 2004

55 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/e5b1aa59f49b697bba119af8cbdedaa1c7da64dc

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. Samir Siksek
2. Michael A. Bennett
3. Nuno Freitas
4. Andrej Dujella
5. Clemens Fuchs
6. B. Totaro

In Geometry and Topology

1. Samir Siksek
2. Nuno Freitas
3. Soroosh Yazdani
4. Michael A. Bennett
5. Sander R. Dahmen
6. Imin Chen
7. Andrej Dujella
8. Clemens Fuchs

In Mathematical Physics

1. Michael A. Bennett
2. Soroosh Yazdani
3. Sander R. Dahmen
4. Samir Siksek
5. Nuno Freitas
6. Imin Chen
7. B. Totaro

Citations in the corpus

• Generalized Fermat equations: A miscellany (2015, background): “Early work along these lines is due to Jarvis and Meekin [51], which proves such a result for signatures (n, n, n) over Q( √ 2), while a striking recent paper of Freitas and Siksek [44] extends this to a positive proportion of all real quadratic fields.”
• The asymptotic Fermat’s Last Theorem for five-sixths of real quadratic fields (2013, background): “The only work in this direction that we are aware of is due to Jarvis and Meekin [30] who showed that the Fermat equation xn + yn = zn has no solutions x, y, z ∈ Q( √ 2) with xyz 6= 0 and n ≥ 4.”