Elliptic Curves, Modular Forms and Iwasawa Theory

Chapter 1 Congruences Between Modular Forms and the Birch and Swinnerton-Dyer Conjecture

Chapter 2 p-adic Measures for Hermitian Modular Forms and the Rankin–Selberg Method

Chapter 3 Big Image of Galois Representations Associated with Finite Slope p-adic Families of Modular Forms

Chapter 4 Behaviour of the Order of Tate–Shafarevich Groups for the Quadratic Twists of $$X_0(49)$$

Chapter 6 On the Structure of Selmer Groups

Chapter 7 Control of $$\Lambda $$ -adic Mordell–Weil Groups

Chapter 8 Some Congruences for Non-CM Elliptic Curves

Chapter 9 Diophantine Geometry and Non-abelian Reciprocity Laws I

Chapter 10 On p -adic Interpolation of Motivic Eisenstein Classes

Chapter 11 Vanishing of Some Galois Cohomology Groups for Elliptic Curves

Chapter 12 Coates–Wiles Homomorphisms and Iwasawa Cohomology for Lubin–Tate Extensions

Chapter 13 Bigness in Compatible Systems