The main goal of this note is to describe a new proof of the "exceptional zero conjecture" of Mazur, Tate and Teitelbaum. This proof relies on Teitelbaum's approach to the L-invariant based on the Cerednik-Drinfeld theory of p-adic uniformisation of Shimura curves
Let f be a Bianchi modular form, that is, an automorphic form for GL2 over an imaginary quadratic fi...
Suppose E is an elliptic curve over , and p > 3 is a split multiplicative prime for E. Let q = p be ...
Let f be a Bianchi modular form, that is, an automorphic form for GL2 over an imaginary quadratic fi...
Abstract. Teitelbaum formulated a conjecture relating first derivatives of the Mazur-Swinnerton-Dyer...
Abstract. We generalize Teitelbaum’s work on the definition of the L-invariant to Hilbert modular fo...
Teitelbaum formulated a conjecture relating first derivatives of the Mazur-Swinnerton-Dyer $p$-adic ...
The exceptional zero conjecture relates the first derivative of the p-adic L-function of a rational ...
Building on our previous work on rigid analytic uniformizations, we introduce Darmon points on Jacob...
Building on our previous work on rigid analytic uniformizations, we introduce Darmon points on Jacob...
In an earlier paper [14] I have adumbrated a method for establishing that the zero-function of a Shi...
AbstractAssociated to the multiplicative group of a definite quaternion algebra over Q are two notio...
In this lecture notes, we give an introduction to the p-adic analogues of the Birch and Swinnerton-D...
Building on our previous work on rigid analytic uniformizations, we introduce Darmon points on Jacob...
Let E be an elliptic curve over Q and let % be an odd, irreducible twodimensional Artin representati...
Let E be an elliptic curve over Q and let % be an odd, irreducible twodimensional Artin representati...
Let f be a Bianchi modular form, that is, an automorphic form for GL2 over an imaginary quadratic fi...
Suppose E is an elliptic curve over , and p > 3 is a split multiplicative prime for E. Let q = p be ...
Let f be a Bianchi modular form, that is, an automorphic form for GL2 over an imaginary quadratic fi...
Abstract. Teitelbaum formulated a conjecture relating first derivatives of the Mazur-Swinnerton-Dyer...
Abstract. We generalize Teitelbaum’s work on the definition of the L-invariant to Hilbert modular fo...
Teitelbaum formulated a conjecture relating first derivatives of the Mazur-Swinnerton-Dyer $p$-adic ...
The exceptional zero conjecture relates the first derivative of the p-adic L-function of a rational ...
Building on our previous work on rigid analytic uniformizations, we introduce Darmon points on Jacob...
Building on our previous work on rigid analytic uniformizations, we introduce Darmon points on Jacob...
In an earlier paper [14] I have adumbrated a method for establishing that the zero-function of a Shi...
AbstractAssociated to the multiplicative group of a definite quaternion algebra over Q are two notio...
In this lecture notes, we give an introduction to the p-adic analogues of the Birch and Swinnerton-D...
Building on our previous work on rigid analytic uniformizations, we introduce Darmon points on Jacob...
Let E be an elliptic curve over Q and let % be an odd, irreducible twodimensional Artin representati...
Let E be an elliptic curve over Q and let % be an odd, irreducible twodimensional Artin representati...
Let f be a Bianchi modular form, that is, an automorphic form for GL2 over an imaginary quadratic fi...
Suppose E is an elliptic curve over , and p > 3 is a split multiplicative prime for E. Let q = p be ...
Let f be a Bianchi modular form, that is, an automorphic form for GL2 over an imaginary quadratic fi...