Harmonic deformability of planar curves
We study the formerly established concept of deformation of a planar curve and clarify its applicability and range. We present several applications on classical curves.
Harmonic deformation of planar curves.
Harmonic majorization of in subsets of , .
Harmonic mappings of surfaces
Harmonic mappings onto parallel slit domains
We consider typically real harmonic univalent functions in the unit disk 𝔻 whose range is the complex plane slit along infinite intervals on each of the lines x ± ib, b > 0. They are obtained via the shear construction of conformal mappings of 𝔻 onto the plane without two or four half-lines symmetric with respect to the real axis.
Harmonic univalent functions defined by an integral operator.
Hermite and convexity.
Hp-Spaces of Harmonic Functions and the Wiener Compactification.