Homeomorphisms of finite distortion : from the unit ball to cusp domains in R^{3}
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From the unit ball to cusp domains in R^{3}Asiasanat
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A Koebe distortion theorem for quasiconformal mappings in the Heisenberg group
Adamowicz, Tomasz; Fässler, Katrin; Warhurst, Ben (Springer, 2020)We prove a Koebe distortion theorem for the average derivative of a quasiconformal mapping between domains in the sub-Riemannian Heisenberg group H1. Several auxiliary properties of quasiconformal mappings between subdomains ... -
Sobolev homeomorphic extensions onto John domains
Koskela, Pekka; Koski, Aleksis; Onninen, Jani (Elsevier Inc., 2020)Given the planar unit disk as the source and a Jordan domain as the target, we study the problem of extending a given boundary homeomorphism as a Sobolev homeomorphism. For general targets, this Sobolev variant of the ... -
Cardioid-Type Domains and Regularity of Homeomorphic Extensions
Xu, Haiqing (Jyväskylän yliopisto, 2019) -
Mappings of finite distortion : boundary extensions in uniform domains
Äkkinen, Tuomo; Guo, Changyu (Springer, 2017)In this paper, we consider mappings on uniform domains with exponentially integrable distortion whose Jacobian determinants are integrable. We show that such mappings can be extended to the boundary and moreover these ... -
Quadrature Domains for the Helmholtz Equation with Applications to Non-scattering Phenomena
Kow, Pu-Zhao; Larson, Simon; Salo, Mikko; Shahgholian, Henrik (Springer Science and Business Media LLC, 2022)In this paper, we introduce quadrature domains for the Helmholtz equation. We show existence results for such domains and implement the so-called partial balayage procedure. We also give an application to inverse scattering ...
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