activity
20242026
most citedOn the upper bound of wavefront sets of representations of p-adic groups

2 citations · 2 across the 5 of their papers we have counts for

collaborators

11 papers

math.RT2026

Beyond the Adams Conjecture

Alexander Hazeltine, Aarya Kumar, Andrew Tung

For symplectic and even orthogonal groups over a -adic field, we determine the number of local Arthur packets containing the local theta lift of a tempered representation at the…

math.RT20262 cited

On the upper bound of wavefront sets of representations of p-adic groups

Alexander Hazeltine, Baiying Liu, Chi-Heng Lo +1

In this paper we study the upper bound of wavefront sets of irreducible admissible representations of connected reductive groups defined over non-Archimedean local fields of charac…

math.RT2026

Algorithms on the Pyasetskii involution on local Langlands parameters of classical groups

Alexander Hazeltine, Chi-Heng Lo

We give an algorithm to compute the Pyasetskii involution for , and . The algorithm is a combination of Moeglin-Waldspurger'…

math.NT2026

Functoriality and the theta correspondence

Alexander Hazeltine

We study the functoriality of the local theta correspondence for classical -adic groups. This is realized via the adaptation of the Adams conjecture to ABV-packets. We provide e…

math.RT2026

On Arthur packets containing a fixed tempered representation

Alexander Hazeltine, Aarya Kumar, Andrew Tung

We determine the number of local Arthur packets containing a certain fixed tempered representation for classical -adic groups. More specifically, given a tempered extended multi…

math.RT2026

On Arthur representations and the unitary dual

Alexander Hazeltine, Dihua Jiang, Baiying Liu +2

In this paper, we propose a new conjecture describing the structure of the unitary dual in terms of Arthur representations for connected reductive algebraic groups defined over any…