Duality of moduli in regular toroidal metric spaces
Copyright policy )Duality of moduli in regular toroidal metric spaces
We generalize a result of Freedman and He, concerning the duality of moduli and capacities in solid tori, to sufficiently regular metric spaces. This is a continuation of the work of the author and K. Rajala on the corresponding duality in condensers.
- University of Jyväskylä Finland
Length, area, volume, other geometric measure theory, 30L10, 30C65, 28A75, 51F99, metric spaces, ta111, torus, Metric Geometry (math.MG), Metric geometry, metriset avaruudet, funktioteoria, Mathematics - Metric Geometry, Quasiconformal mappings in \(\mathbb{R}^n\), other generalizations, modulus, Quasiconformal mappings in metric spaces, FOS: Mathematics, Matematiikka, duality, mittateoria, geometria, Mathematics, capacities
Length, area, volume, other geometric measure theory, 30L10, 30C65, 28A75, 51F99, metric spaces, ta111, torus, Metric Geometry (math.MG), Metric geometry, metriset avaruudet, funktioteoria, Mathematics - Metric Geometry, Quasiconformal mappings in \(\mathbb{R}^n\), other generalizations, modulus, Quasiconformal mappings in metric spaces, FOS: Mathematics, Matematiikka, duality, mittateoria, geometria, Mathematics, capacities
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