activity
20192025
most citedAlgebraic Varieties and Automorphic Functions

1 citations · 3 across the 8 of their papers we have counts for

collaborators

8 papers

math.CV2025

Bialgebraic varieties of the Gamma function

Sebastian Eterović, Adele Padgett, Roy Zhao

We characterize the bialgebraic varieties of the function, that is, if are irreducible affine algebraic variety which satisfy and $Γ…

math.NT2025

Modular Zilber-Pink for geometrically generic varieties

Vahagn Aslanyan, Sebastian Eterović, Guy Fowler

We prove that the modular Zilber--Pink conjecture (in Pink's formulation in terms of unlikely intersections) holds for all subvarieties of for which no proje…

math.CV2023

Equations involving the modular -function and its derivatives

Vahagn Aslanyan, Sebastian Eterović, Vincenzo Mantova

We show that for any polynomial , the equation has a Zariski dense set of solutions in the hypersurfac…

math.NT2023★ 1 cited

Some Equations Involving the Gamma Function

Sebastian Eterović, Adele Padgett

Let be an algebraic variety with no constant coordinates and with a dominant projection onto the first coordinates. We show that the intersection of…

math.NT2023

Multiplicative relations among differences of singular moduli

Vahagn Aslanyan, Sebastian Eterović, Guy Fowler

Let . We prove that there exist a finite set and finitely many algebraic curves with the following property: if $(x_1, \ldots, x_n, y)…

math.AG2022

Likely intersections

Sebastian Eterović, Thomas Scanlon

We prove a general likely intersections theorem, a counterpart to the Zilber-Pink conjectures, under the assumption that the Ax-Schanuel property and some mild additional condition…

math.AG2021★ 1 cited

Algebraic Varieties and Automorphic Functions

Sebastian Eterović, Roy Zhao

Let be a Shimura datum, let be a connected component of , let be a congruence subgroup of , and consider the quotient map $q: Ω\to S:=Γ\backs…

math.NT2019★ 1 cited

Solutions of equations involving the modular function

Sebastian Eterović, Sebastián Herrero

Inspired by work done for systems of polynomial exponential equations, we study systems of equations involving the modular function. We show general cases in which these system…