Metric distorsion and triangle maps.
Metric duality in Euclidean spaces.
Metric spaces nonembeddable into Banach spaces with the Radon-Nikodým property and thick families of geodesics
We show that a geodesic metric space which does not admit bilipschitz embeddings into Banach spaces with the Radon-Nikodým property does not necessarily contain a bilipschitz image of a thick family of geodesics. This is done by showing that no thick family of geodesics is Markov convex, and comparing this result with results of Cheeger-Kleiner, Lee-Naor, and Li. The result contrasts with the earlier result of the author that any Banach space without the Radon-Nikodým property contains a bilipschitz...
M-holomorfne funkcije
Microfunctions with values in a Clifford algebra 1
Milton's conjecture on the regularity of solutions to isotropic equations
Minimal degree rational unimodular interpolation on the unit circle.
Minimal surfaces of finite type
Mixed Norm Spaces of Analytic and Harmonic Functions, I
Mixed norm spaces of analytic and harmonic functions. I.
Mixed norm spaces of analytic and harmonic functions. II.
Möbius convolutions and the Riemann hypothesis.
Möbius invariant Besov spaces on the unit ball of C n
We give new characterizations of the analytic Besov spaces Bp on the unit ball B of Cn in terms of oscillations and integral means over some Euclidian balls contained in B.
Möbius invariant function spaces.
Möbius metric in sector domains
The Möbius metric is studied in the cases, where its domain is an open sector of the complex plane. We introduce upper and lower bounds for this metric in terms of the hyperbolic metric and the angle of the sector, and then use these results to find bounds for the distortion of the Möbius metric under quasiregular mappings defined in sector domains. Furthermore, we numerically study the Möbius metric and its connection to the hyperbolic metric in polygon domains.
Möbius modulus of ring domains in .
Möbius transformations and monogenic functional calculus.
MÖbius Transformations and Multiplicative Representations for Spherical Potentials
Möbius-invariant metrics and generalized angles in Ptolemaic spaces.
Mobius-Invariant Spaces of Continuous Functions