Daniel Disegni

most citedGan--Gross--Prasad cycles and derivatives of

p

-adic

L

-functions

1 citations · 1 across the 1 of their papers we have counts for

collaborators

3 papers

math.NT2026★ 1 cited

Gan--Gross--Prasad cycles and derivatives of $p$ -adic $L$ -functions

Daniel Disegni, Wei Zhang

We study the p-adic analogue of the arithmetic Gan-Gross-Prasad (GGP) conjectures for unitary groups. Let $I^$ be a conjugate-selfdual cuspidal automorphic representation of GL_{n}…

math.NT2024

Euler systems for conjugate-symplectic motives

Daniel Disegni

Let $I ¨ $ be a conjugate-symplectic, geometric representation of the Galois group of a CM field. Under the assumption that $I ¨ $ is automorphic, even-dimensional, and of minimal regu…

math.NT2024

Theta cycles and the Beilinson--Bloch--Kato conjectures

Daniel Disegni

We introduce `canonical' classes in the Selmer groups of certain Galois representations with a conjugate-symplectic symmetry. They are images of special cycles in unitary Shimura v…

Gan--Gross--Prasad cycles and derivatives of p-adic L-functions

Euler systems for conjugate-symplectic motives

Theta cycles and the Beilinson--Bloch--Kato conjectures

Gan--Gross--Prasad cycles and derivatives of $p$ -adic $L$ -functions