Elliptic Curves, Modular Forms, and Fermat's Last Theorem (Series in Number Theory)

Elliptic Curves, Modular Forms, and Fermat's Last Theorem

Hardcover. Condición: Very Good. Hardcover. 8vo. Published by International Press, Cambridge, MA. 1995. I, 191 pages. Series in Number Theory, Volume 1. Bound in cloth boards with titles present to the spine and front board. Boards have light shelf-wear present to the extremities. Previous owner's name present to the FFEP. Text is clean and free of marks. Binding tight and solid. The conference on which these proceedings are based was held at the Chinese University of Hong Kong. It was organized in response to Andrew Wiles' conjecture that every elliptic curve over Q is modular. The final difficulties in the proof of the conjectural upper bound for the order of the Selmer group attached to the symmetric square of a modular form, have since been overcome by Wiles with the assistance of R. Taylor. The proof that every semi-stable elliptic curve over Q is modular is not only significant in the study of elliptic curves, but also due to the earlier work of Frey, Ribet, and others, completes a proof of Fermat's last theorem. ; Series In Number Theory; 10.0 X 7.0 X 0.6 inches; 191 pages. Nº de ref. del artículo: 68909

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