Daniel Disegni

Postdoc FMJH

Institut de Mathématique d'Orsay
Université Paris-Sud
91405 Orsay Cedex

Office: 3S21

version française

Before coming to Orsay I was a postdoc at McGill and at MSRI. I obtained my thesis from Columbia (advisor Shou-Wu Zhang).

Email: daniel.disegni {at} math.u-psud.fr


I am interested in the arithmetic of algebraic varieties and its relation to (p-adic) L-functions.

(What is this? The Afterword to my thesis was written to explain it to friends and family and the general public. My thesis was a preliminary version of paper number 1 below.)

Papers and preprints
(For published papers, the version appearing here may differ slightly from the journal version; for preprints, the version appearing here may differ slightly from, and be more up-to-date than, the arXiv version.)

6. The universal p-adic Gross--Zagier formula, preprint pdf

5. Local Langlands correspondence, L-functions and zeta integrals in analytic families, preprint pdf

4. On the non-vanishing of p-adic heights on CM abelian varieties, and the arithmetic of Katz p-adic L-functions (with Ashay Burungale), preprint pdf 

3. On the p-adic Birch and Swinnerton-Dyer conjecture for elliptic curves over number fields, Kyoto Journal of Mathematics, to appear pdf

2. The p-adic Gross-Zagier formula on Shimura curves, Compos. Math. 153-10 (2017), 1987--2074 pdf

1. p-adic Heights of Heegner points on Shimura curves,  Algebra & Number Theory 9-7 (2015), 1571--1646 pdf  


None at this moment.