Dale Winter

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20142020

most citedExpanding maps and continued fractions

16 citations · 41 across the 5 of their papers we have counts for

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math.NT2016★ 2 cited

Uniform congruence counting for Schottky semigroups in $SL_{2} (Z)$

Michael Magee, Hee Oh, Dale Winter

Let $Γ$ be a Schottky semigroup in $SL_{2} (Z)$ , and for $q \in N$ , let $Γ(q):=\{γ\in Γ: γ= e \text{ (mod $q$)}\}$ be its congruence subsemigroup of level $q$ …

math.NT2014★ 16 cited

Expanding maps and continued fractions

Michael Magee, Hee Oh, Dale Winter

We obtain a power saving in the error term for a semigroup congruence lattice point count related to continued fractions. This is done by adapting arguments from recent work of Oh…

Uniform congruence counting for Schottky semigroups in SL2​(Z)

Expanding maps and continued fractions

Uniform congruence counting for Schottky semigroups in $SL_{2} (Z)$