10 citations · 10 across the 2 of their papers we have counts for
2 papers
math.FA2024
Preserving Besov (fractional Sobolev) energies under sphericalization and flattening
Anders Björn, Jana Björn, Riikka Korte +2
We introduce a new sphericalization mapping for metric spaces that is applicable in very general situations, including totally disconnected fractal type sets. For an unbounded comp…
math.AP2018★ 10 cited
Sphericalization and p-harmonic functions on unbounded domains in Ahlfors regular metric spaces
Anders Bjorn, Jana Bjorn, Xining Li
We use sphericalization to study the Dirichlet problem, Perron solutions and boundary regularity for p-harmonic functions on unbounded sets in Ahlfors regular metric spaces. Bounda…