S. Ih

activity

20042020

most citedEquidistribution of small subvarieties of an abelian variety

5 citations · 6 across the 5 of their papers we have counts for

collaborators

5 papers

math.NT2020

A finiteness property of postcritically finite unicritical polynomials

Robert L. Benedetto, Su-Ion Ih

Let $k$ be a number field with algebraic closure $k ˉ$ , and let $S$ be a finite set of places of $k$ containing all the archimedean ones. Fix $d \geq 2$ and $α \in k ˉ$ such…

math.NT2020

Discreteness of postcritically finite maps in p-adic moduli space

Robert L. Benedetto, Su-Ion Ih

Let $p \geq 2$ be a prime number and let $C_{p}$ be the completion of an algebraic closure of the $p$ -adic rational field $Q_{p}$ . Let $f_{c} (z)$ be a one-parameter fam…

math.NT2008

A finiteness property for preperiodic points of Chebyshev polynomials

Su-Ion Ih, Thomas J. Tucker

Let K be a number field with algebraic closure K-bar, let S be a finite set of places of K containing the archimedean places, and let f be a Chebyshev polynomial. We prove that if…

math.NT2005★ 1 cited

A finiteness property of torsion points

Matthew Baker, Su-Ion Ih, Robert Rumely

Let k be a number field, let E/k be an elliptic curve, and let S be a finite set of places of k contianing the archimedean places. Let F be an algebraic closure of k. We prove that…

math.NT2004★ 5 cited

Equidistribution of small subvarieties of an abelian variety

Matthew Baker, Su-ion Ih

We prove an equidistribution result for small subvarieties of an abelian variety which generalizes the Szpiro-Ullmo-Zhang theorem on equidistribution of small points.