10 citations · 33 across the 11 of their papers we have counts for
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math.DS2010
Expanding Thurston Maps
Mario Bonk, Daniel Meyer
We study the dynamics of Thurston maps under iteration. These are branched covering maps of 2-spheres with a finite set of postcritical points. We also…
math.CV2010
Quasicircles and Bounded Turning Circles Modulo bi-Lipschitz Maps
David A. Herron, Daniel Meyer
We construct a catalog, of snowflake type metric circles, that describes all metric quasicircles up to \bl\ equivalence. This is a metric space analog of a result due to Rohde. Our…
math.CV2010
Bounded turning circles are weak-quasicircles
Daniel Meyer
We show that a metric Jordan curve is \emph{bounded turning} if and only if there exists a \emph{weak-quasisymmetric} homeomorphism .