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Elliptic Curves, Modular Forms and Iwasawa Theory

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Cover of 'Elliptic Curves, Modular Forms and Iwasawa Theory'

Table of Contents

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    Book Overview
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    Chapter 1 Congruences Between Modular Forms and the Birch and Swinnerton-Dyer Conjecture
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    Chapter 2 p-adic Measures for Hermitian Modular Forms and the Rankin–Selberg Method
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    Chapter 3 Big Image of Galois Representations Associated with Finite Slope p-adic Families of Modular Forms
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    Chapter 4 Behaviour of the Order of Tate–Shafarevich Groups for the Quadratic Twists of $$X_0(49)$$
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    Chapter 5 Compactifications of S-arithmetic Quotients for the Projective General Linear Group
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    Chapter 6 On the Structure of Selmer Groups
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    Chapter 7 Control of $$\Lambda $$ -adic Mordell–Weil Groups
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    Chapter 8 Some Congruences for Non-CM Elliptic Curves
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    Chapter 9 Diophantine Geometry and Non-abelian Reciprocity Laws I
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    Chapter 10 On p -adic Interpolation of Motivic Eisenstein Classes
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    Chapter 11 Vanishing of Some Galois Cohomology Groups for Elliptic Curves
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    Chapter 12 Coates–Wiles Homomorphisms and Iwasawa Cohomology for Lubin–Tate Extensions
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    Chapter 13 Bigness in Compatible Systems
Attention for Chapter 1: Congruences Between Modular Forms and the Birch and Swinnerton-Dyer Conjecture
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Chapter title
Congruences Between Modular Forms and the Birch and Swinnerton-Dyer Conjecture
Chapter number 1
Book title
Elliptic Curves, Modular Forms and Iwasawa Theory
Published by
Springer, Cham, March 2015
DOI 10.1007/978-3-319-45032-2_1
Book ISBNs
978-3-31-945031-5, 978-3-31-945032-2
Authors

Andrea Berti, Massimo Bertolini, Rodolfo Venerucci

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Mendeley readers

Mendeley readers

The data shown below were compiled from readership statistics for 2 Mendeley readers of this research output. Click here to see the associated Mendeley record.

Geographical breakdown

Country Count As %
Unknown 2 100%

Demographic breakdown

Readers by professional status Count As %
Student > Ph. D. Student 2 100%
Readers by discipline Count As %
Mathematics 2 100%

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