Behavior of quasiregular semigroups near attracting fixed points.
Bi-Lipschitz Concordance Implies Bi-Lipschitz Isotopy.
Bilipschitz embeddings of metric spaces into euclidean spaces.
When does a metric space admit a bilipschitz embedding into some finite-dimensional Euclidean space? There does not seem to be a simple answer to this question. Results of Assouad [A1], [A2], [A3] do provide a simple answer if one permits some small ("snowflake") deformations of the metric, but unfortunately these deformations immediately disrupt some basic aspects of geometry and analysis, like rectifiability, differentiability, and curves of finite length. Here we discuss a (somewhat technical)...
Bilipschitz extensions from smooth manifolds.
We prove that every compact C1-submanifold of Rn, with or without boundary, has the bilipschitz extension property in Rn.
Bilipschitz Extensions of Maps Having Quasiconformal Extensions.
Bilipschitz maps and the modulus of rings.
Bounded Turning and Quasiconformal Maps.