activity
20152020
most citedRough isometry between Gromov hyperbolic spaces and uniformization

4 citations · 8 across the 5 of their papers we have counts for

collaborators

8 papers

math.DG2020

Hyperbolic Distance versus Quasihyperbolic Distance in Plane Domains

David A Herron, Jeff Lindquist

We examine Euclidean plane domains with their hyperbolic or quasihyperbolic distance. We prove that the associated metric spaces are quasisymmetrically equivalent if and only if th…

math.CV2020

Traces and extensions of certain weighted Sobolev spaces on and Besov functions on Ahlfors regular compact subsets of

Jeff Lindquist, Nageswari Shanmugalingam

The focus of this paper is on Ahlfors -regular compact sets such that, for each , the weighted measure given by integrating the density…

math.MG2019★ 4 cited

Rough isometry between Gromov hyperbolic spaces and uniformization

Jeff Lindquist, Nageswari Shanmugalingam

In this note we show that given two complete geodesic Gromov hyperbolic spaces that are roughly isometric and , either the uniformization of both spaces with paramet…

math.MG2019★ 1 cited

Vertical quasi-isometries and branched quasisymmetries

Jeff Lindquist, Pekka Pankka

We introduce a class of mappings called vertical quasi-isometries and show that branched quasisymmetries of Guo and Williams between compact, bounded turning metric doubli…

math.MG2019

Carathéodory-type extension theorem with respect to prime end boundaries

Joshua Kline, Jeff Lindquist, Nageswari Shanmugalingam

We prove a Carathéodory-type extension of BQS homeomorphisms between two domains in proper, locally path-connected metric spaces as homeomorphisms between their prime end closures.…

math.MG2017★ 3 cited

Weak Capacity and Critical Exponents

Jeff Lindquist

We investigate critical exponents relating to weak capacity in Ahlfors regular metric measure spaces. This allows a proof of a weak capacity version of a result by Bonk and Kleiner…