Omri Faraggi

most citedModels of Bihyperelliptic Curves

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

collaborators

3 papers

math.NT2021

Local Solubility of Hyperelliptic Curves

Omri Faraggi

We give a condition for a hyperelliptic curve $C$ over a local field $K$ to be locally soluble, on the condition that $C$ obtains semistable reduction after a tame extension of $K$ …

math.NT2021★ 1 cited

Models of Bihyperelliptic Curves

Omri Faraggi

We give an explicit description of the minimal regular model of bihyperelliptic curves with semistable reduction over a local field of odd residue characteristic. We do this using…

math.NT2019

Models of Hyperelliptic Curves with Tame Potentially Semistable Reduction

Omri Faraggi, Sarah Nowell

Let $C$ be a hyperelliptic curve $y^{2} = f (x)$ over a discretely valued field $K$ . The $p$ -adic distances between the roots of $f (x)$ can be described by a completely combinatorial…