Results 101 to 110 of about 1,270,291 (205)
Hölder continuity of harmonic quasiconformal mappings
We prove that for harmonic quasiconformal mappings α-Hölder continuity on the boundary implies α-Hölder continuity of the map itself.
Manojlović Vesna +2 more
doaj
在Heisenberg群上的有界区域Ω上定义了Royden p-代数(p>1),进而证明了Heisenberg群上的两个有界区域拟共形等价的充要条件是它们的Royden (2n+2)-代数是Banach代数同构.
JIANGZhao-ying(姜兆英) +1 more
doaj +1 more source
Lipschitz spaces and harmonic mappings
In \cite{kamz} the author proved that every quasiconformal harmonic mapping between two Jordan domains with $C^{1,\alpha ...
Kalaj, David
core +1 more source
A complex structure on the moduli space of rigged Riemann surfaces
The study of Riemann surfaces with parametrized boundary components was initiated in conformal field theory (CFT). Motivated by general principles from Teichmueller theory, and applications to the construction of CFT from vertex operator algebras, we ...
Radnell, David, Schippers, Eric
core +1 more source
Rotation Bounds for Hölder Continuous Homeomorphisms with Integrable Distortion. [PDF]
Clop A, Hitruhin L, Sengupta B.
europepmc +1 more source
Quantitative characterization of the human retinotopic map based on quasiconformal mapping. [PDF]
Ta D, Tu Y, Lu ZL, Wang Y.
europepmc +1 more source
On Distortion under Quasiconformal Mapping
Let \(S\) be the Riemann sphere with punctures at \(0\) and \(1\). For \(K\geq 1\), let \(Q_K\) denote the class of univalent functions on \(S\) which are \(K\)-quasiconformal which satisfy \(f(S)=S\), \(f(0)=0\) and \(f(1)=1\) and let \(F(f)\) be a continuous functional (or system of functionals) over \(Q_K\). The author calls the ``extremal problem''
openaire +6 more sources
Quasiconformal mappings and degenerate elliptic and parabolic equations
In this paper two Harnak inequalities are proved concerning a degenerate elliptic and a degenerate parabolic equation. In both cases the weight giving the degeneracy is a power of the jacobian of a quasiconformal mapping.
Filippo Chiarenza +1 more
doaj
Topology-preserving smoothing of retinotopic maps. [PDF]
Tu Y, Ta D, Lu ZL, Wang Y.
europepmc +1 more source

