Add to ORKGAbstract. We show that for any K-quasiconformal map of the upper half plane to itself and any "> 0, there is a (K + ")-quasiconformal map of the half plane with the same boundary values which is also biLipschitz with respect to the hyperbolic metric. 1
for all rcal x and t, t+0. It is well-known that every p-quasisymmetric function can be extended to ...
domains D and D ' i! the complex plane C always llras a boundary extension, i.e. there is a hom...
Ph.D.MathematicsUniversity of Michigan, Horace H. Rackham School of Graduate Studieshttp://deepblue....
We show that the extremal polygonal quasiconformal mappings are biLipschitz with respect to the hype...
We investigate the interplay between the existence of fat triangulations, P L approximations of...
We prove that the nearest point retraction of a region P, not the whole plane, to its dome is long-r...
During the past decade decisive progress has been made in the= eneral theory of quasiconformal mappi...
We show that quasiconformal harmonic mappings on the proper domains in R2 are bi-Lipschitz with resp...
53 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2009.Here we provide a simple outli...
We give an explicit construction of all quasicircles, modulo bilipschitz maps. More precisely, we co...
Abstract. A quasiplane f(V) is the image of an n-dimensional Euclidean subspace V of RN (1 ≤ n ≤ N −...
International audienceIn this chapter, we first give a brief overview of the classical theory of qua...
Abstract. We show that an injective continuous map between planar regions which distorts vertices of...
AbstractIn this note we show that a harmonic quasiconformal mapping f=u+iv with respect to the Poinc...
We study the class of -harmonic -quasiconformal mappings with angular ranges. After building a diffe...
for all rcal x and t, t+0. It is well-known that every p-quasisymmetric function can be extended to ...
domains D and D ' i! the complex plane C always llras a boundary extension, i.e. there is a hom...
Ph.D.MathematicsUniversity of Michigan, Horace H. Rackham School of Graduate Studieshttp://deepblue....
We show that the extremal polygonal quasiconformal mappings are biLipschitz with respect to the hype...
We investigate the interplay between the existence of fat triangulations, P L approximations of...
We prove that the nearest point retraction of a region P, not the whole plane, to its dome is long-r...
During the past decade decisive progress has been made in the= eneral theory of quasiconformal mappi...
We show that quasiconformal harmonic mappings on the proper domains in R2 are bi-Lipschitz with resp...
53 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 2009.Here we provide a simple outli...
We give an explicit construction of all quasicircles, modulo bilipschitz maps. More precisely, we co...
Abstract. A quasiplane f(V) is the image of an n-dimensional Euclidean subspace V of RN (1 ≤ n ≤ N −...
International audienceIn this chapter, we first give a brief overview of the classical theory of qua...
Abstract. We show that an injective continuous map between planar regions which distorts vertices of...
AbstractIn this note we show that a harmonic quasiconformal mapping f=u+iv with respect to the Poinc...
We study the class of -harmonic -quasiconformal mappings with angular ranges. After building a diffe...
for all rcal x and t, t+0. It is well-known that every p-quasisymmetric function can be extended to ...
domains D and D ' i! the complex plane C always llras a boundary extension, i.e. there is a hom...
Ph.D.MathematicsUniversity of Michigan, Horace H. Rackham School of Graduate Studieshttp://deepblue....