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Arithmetic Moduli of Elliptic Curves
Arithmetic Moduli of Elliptic Curves
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A01=Barry Mazur
A01=Nicholas M. Katz
Abelian variety
Addition
Algebraic variety
Algebraically closed field
Ambient space
Arithmetic
Author_Barry Mazur
Author_Nicholas M. Katz
Axiom
Barry Mazur
Base change
Calculation
Canonical map
Category=PBM
Change of base
Closed immersion
Coefficient
Coherent sheaf
Cokernel
Commutative property
Congruence relation
Coprime integers
Corollary
Cusp form
Cyclic group
Dense set
Diagram (category theory)
Dimension
Discrete valuation ring
Disjoint union
Divisor
Eigenfunction
Elliptic curve
Empty set
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Factorization
Field of fractions
Finite field
Finite group
Finite morphism
Free module
Functor
Group (mathematics)
Integer
Irreducible component
Level structure
Local ring
Maximal ideal
Modular curve
Modular equation
Modular form
Moduli space
Morphism
Morphism of schemes
Neighbourhood (mathematics)
Noetherian
One-parameter group
Open problem
Prime factor
Prime number
Prime power
Q.E.D.
Regularity theorem
Representation theory
Residue field
Riemann hypothesis
Special case
Subgroup
Subring
Subset
Theorem
Topology
Two-dimensional space
Zariski topology
Product details
- ISBN 9780691083520
- Weight: 765g
- Dimensions: 152 x 229mm
- Publication Date: 21 Feb 1985
- Publisher: Princeton University Press
- Publication City/Country: US
- Product Form: Paperback
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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.
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