Oscar E. González

activity

20172026

most citedDiophantine equations with binomial coefficients and perturbations of symmetric Boolean functions

12 citations · 12 across the 2 of their papers we have counts for

collaborators

3 papers

math.NT2026

A $q$ -analogue of a binomial supercongruence

Oscar Gonzalez

In a recent paper arXiv:2503.20727, Ichino and Prasanna proved a supercongruence for binomial coefficients and related it to representations of $GL_{2}$ over $p$ -adic rings.…

math.NT2022

Theta-type congruences for colored partitions

Olivia Beckwith, Alexander Caione, Jack Chen +3

We investigate congruence relations of the form $p_{r} (ℓ mn + t) \equiv 0 (mod ℓ)$ for all $n$ , where $p_{r} (n)$ is the number of $r$ -colored partitions of $n$ and $m, ℓ$ are…

math.CO2017★ 12 cited

Diophantine equations with binomial coefficients and perturbations of symmetric Boolean functions

Francis N. Castro, Oscar E. González, Luis A. Medina

This work presents a study of perturbations of symmetric Boolean functions. In particular, it establishes a connection between exponential sums of these perturbations and Diophanti…

A q-analogue of a binomial supercongruence

Theta-type congruences for colored partitions

Diophantine equations with binomial coefficients and perturbations of symmetric Boolean functions

A $q$ -analogue of a binomial supercongruence