Á. Gajardo

most citedA Generalized Weil Representation for the finite split orthogonal group

O_{q} (2 n, 2 n)

q

odd greater than

3

2 citations · 2 across the 1 of their papers we have counts for

collaborators

2 papers

math.NT2025

Cobham's theorem for the Gaussian integers

Álvaro Bustos-Gajardo, Robbert Fokkink, Reem Yassawi

Assuming the four exponentials conjecture, Hansel and Safer showed that if a subset $S$ of the Gaussian integers is both $α = - m + i$ - and $β = - n + i$ -recognizable, then it is syndetic,…

math.RT2013★ 2 cited

A Generalized Weil Representation for the finite split orthogonal group $O_{q} (2 n, 2 n)$ , $q$ odd greater than $3$

Andrea Vera Gajardo

We construct via generators and relations a generalized Weil representation for the split orthogonal group $\ot_q(2n,2n)$ over a finite field of $q$ elements. Besides, we give an i…

Cobham's theorem for the Gaussian integers

A Generalized Weil Representation for the finite split orthogonal group Oq​(2n,2n), q odd greater than 3

A Generalized Weil Representation for the finite split orthogonal group $O_{q} (2 n, 2 n)$ , $q$ odd greater than $3$