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20122026
most citedOn a question of Drinfeld on the Weil representation I: the finite field case

17 citations · 17 across the 14 of their papers we have counts for

collaborators

14 papers

math.NT2026

Siegel modular forms associated to Weil representations: cases

Chun-Hui Wang

We investigate explicit modular forms of weights and -classical, minus, and fermionic theta series-arising from the classical Weil representation associated to $\operato…

math.RT2024

On the lattice model of the Weil representation

Chun-Hui Wang

Let F be a local field. In the case of F being the real field, Pierre Cartier constructed Heisenberg-Weil representations of a Heisenberg group in families using non-self-dual latt…

math.RT2023

Extended Weil representations: the real field case

Chun-Hui Wang

Let F be the usual real field. Let W be a symplectic vector space over F. It is known that there are two different Weil representations of a Meteplectic covering group $\widetilde{…

math.RT2022

Extended Weil representations: the non-dyadic local field cases

Chun-Hui Wang

Let F be a non-archimedean local field of odd residual characteristic. Let W be a symplectic vector space over F. It is known that there are different Weil representations of a Met…

math.RT2022

Extended Weil representations: the finite field cases

Chun-Hui Wang

It is well known(cf. Weil, Gérardin's works) that there are two different Weil representations of a symplectic group over an odd finite field. By a twisted action, we show that one…

math.RT2021

Some conditions from a finite regular semigroup to a finite inverse semigroup

Chun-Hui Wang

In 1978, Munn proved that a bounded complex representation of an inverse semigroup is semiunitary and completely reducible. We consider the converse question in the finite case. We…