85 citations · 88 across the 2 of their papers we have counts for
2 papers
math.NT2008★ 85 cited
Two-cover descent on hyperelliptic curves
Nils Bruin, Michael Stoll
We describe an algorithm that determines a set of unramified covers of a given hyperelliptic curve, with the property that any rational point will lift to one of the covers. In par…
math.NT2006★ 3 cited
Descent on elliptic curves
Michael Stoll
Let E be an elliptic curve over Q (or, more generally, a number field). Then on the one hand, we have the finitely generated abelian group E(Q), on the other hand, there is the Sha…