Arithmetic Moduli of Elliptic Curves, Edição 108

Capa
Princeton University Press, 21 de fev de 1985 - 514 páginas

This work is a comprehensive treatment of recent developments in the study of elliptic curves and their moduli spaces. The arithmetic study of the moduli spaces began with Jacobi's "Fundamenta Nova" in 1829, and the modern theory was erected by Eichler-Shimura, Igusa, and Deligne-Rapoport. In the past decade mathematicians have made further substantial progress in the field. This book gives a complete account of that progress, including not only the work of the authors, but also that of Deligne and Drinfeld.

 

O que estão dizendo - Escrever uma resenha

Não encontramos nenhuma resenha nos lugares comuns.

Conteúdo

GENERALITIES ON ASTRUCTURES
3
6
44
REVIEW OF ELLIPTIC CURVES
63
THE FOUR BASIC MODULI PROBLEMS
98
The situation when N is invertible
104
The category E11
107
MORE ON RIGIDITY AND REPRESENTABILITY
125
of bal Tip
210
MODULI PROBLEMS VIEWED OVER CYCLOTOMIC
271
THE CALCULUS OF CUSPS AND COMPONENTS
286
11
324
Chapter
339
REDUCTIONS mod p OF THE BASIC MODULI
389
APPLICATION TO THEOREMS OF GOOD REDUCTION
457
NOTES ADDED IN PROOF
505
REFERENCES
511

COMPACTIFICATIONS
224

Outras edições - Visualizar todos

Termos e frases comuns

Passagens mais conhecidas

Página 514 - Proceeding of a conference on local fields. Nuffic Summer school held at Driebergen (The Netherlands) in A.
Página 511 - Diophantine equations with special reference to elliptic curves. J. Lond. Math. Soc., 41 (1966), 193-291.
Página 512 - Y. Ihara, Hecke polynomials as congruence (^-functions in elliptic modular case, Ann. Math. 85 (1967).

Referências a este livro

Informações bibliográficas