User:Timothy Clemans/Fermat's Last Theorem/B
Appearance
Primary analysis
[edit]First case
[edit]Second case
[edit]Applications and Motivation
[edit]Implications of other theorem and conjectures
[edit]Shimura-Taniyama theorem
[edit]Serre's conjecture in generality
[edit]abc conjecture
[edit]History
[edit]Work of Pierre de Fermat
[edit]Work of Leonhard Euler
[edit]Work of Gustav Petter Lejeune Dirichlet and Adrien Marie Legendre
[edit]Work of Gabriel Lamé
[edit]Work of Sophie Germain
[edit]Work of Ernst Eduard Kummer
[edit]Work of Arthur Wieferich
[edit]Work of Gerd Faltings
[edit]Work of Barry Mazur
[edit]Work of Gerhard Frey
[edit]Work of Jean-Pierre Serre
[edit]Work of Ken Ribet
[edit]- Ribet, Ken (1990). "On modular representations of Gal (¯Q/Q) arising from modular forms" (PDF). Inventiones Mathematicae. 100: 431–476. doi:10.1007/BF01231195.
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Work of Andrew Wiles
[edit]- Wiles, Andrew (May 1995). "Modular elliptic curves and Fermat's Last Theorem" (PDF). Annals of Mathematics. 141 (3): 443–551. doi:10.2307/2118559. JSTOR 2118559.
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(help)- Wiles, Andrew (October 1988). "On ordinary λ-adic representations associated to modular forms" (PDF). Inventiones Mathematicae. 94 (3): 529–573. doi:10.1007/BF01394275.
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(help) - Wiles, Andrew (May 1986). "On p-adic representations for totally real fields" (PDF). Annals of Mathematics. 123 (3): 407–456. doi:10.2307/1971332. JSTOR 1971332.
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(help) - Wiles, Andrew (February 1980). "Modular Curves and the class group of Q(ςp)" (PDF). Inventiones Mathematicae. 58 (1): 1–35. doi:10.1007/BF01402272.
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(help) - Wiles, Andrew (May 1990). "The Iwasawa conjecture for totally real fields" (PDF). Annals of Mathematics. 131 (3): 493–540. doi:10.2307/1971468. JSTOR 1971468.
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- Wiles, Andrew (October 1988). "On ordinary λ-adic representations associated to modular forms" (PDF). Inventiones Mathematicae. 94 (3): 529–573. doi:10.1007/BF01394275.
- Taylor, Richard (May 1995). "Ring theoretic properties of certain Hecke algebras" (PDF). Annals of Mathematics. 141 (3): 553–572. doi:10.2307/2118560. JSTOR 2118560.
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