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Modular elliptic curves and Fermat’s Last Theorem. From Volume 141 (1995), Issue 3 by Andrew Wiles.
Horizon. 1995-1996: Fermat's Last Theorem. The story of the British mathematician Andrew Wiles and his bid to find proof for Fermat's last theorem, which has taxed mathematicians since the 17th ...
2. Dez. 2021 · Galardones por su trabajo. En el año de 1994, Andrew Wiles recibió el nombramiento como “Catedrático Eugene Higgins” de matemáticas en Princeton; en tanto que un año más tarde algunos de sus trabajos más importantes, entre ellos la demostración del último teorema de Fermat sería publicado en Annals of Mathematics.
Andrew Wiles is one of the very few mathematicians – if not the only – whose proof of a theorem has been international headline news. In 1994 he cracked Fermat’s Last Theorem, which at the time was the most famous, and long-running, unsolved problem in the subject’s history. Wiles’ proof was not only the high point of his career
444 ANDREW WILES Our approach to the study of elliptic curves is via their associated Galois representations. Suppose that pp is the representation of Gal(Q/Q) on the p-division points of an elliptic curve over Q, and suppose for the moment that p3 is irreducible. The choice of 3 is critical because a crucial theorem of Lang-
3. Juli 2022 · Andrew Wiles with Richard Taylor proved the modularity theorem stating that all elliptic curves over ℚ \mathbb{Q} are modular. By Ken Ribet ‘s proof of the epsilon conjecture (now known as Ribet's theorem ) in Ribet90 this implied a proof of Fermat's last theorem .
サー・ アンドリュー・ジョン・ワイルズ （Sir Andrew John Wiles, 1953年 4月11日 - ）は、 イギリス の 数学者 。. 「 フェルマーの最終定理 」を証明したことで知られる [4] 。. 専門は 数論 [5] 。. 1982年より プリンストン大学 教授 、2010年より オックスフォード ...
