Lori D. Watson

most citedOdd degree isolated points on

X_{1} (N)

with rational

j

-invariant

3 citations · 3 across the 2 of their papers we have counts for

collaborators

2 papers

math.NT2021

Hasse principle violations in twist families of superelliptic curves

Lori D. Watson

Conditionally on the $ab c$ conjecture, we generalize previous work of Clark and the author to show that a superelliptic curve $C : y^{n} = f (x)$ of sufficiently high genus has infinit…

math.NT2020★ 3 cited

Odd degree isolated points on $X_{1} (N)$ with rational $j$ -invariant

Abbey Bourdon, David R. Gill, Jeremy Rouse +1

Let $C$ be a curve defined over a number field $k$ . We say a closed point $x \in C$ of degree $d$ is isolated if it does not belong to an infinite family of degree $d$ points parame…

Hasse principle violations in twist families of superelliptic curves

Odd degree isolated points on X1​(N) with rational j-invariant

Odd degree isolated points on $X_{1} (N)$ with rational $j$ -invariant