Introduces a measure-dependent relaxation of bounded-length-distortion and establishes existence of such maps from finite-Hausdorff-dimension metric measure spaces into finite-dimensional normed spaces.
Asymptotic Relations of the Bourgain–Brezis–Mironescu Type for Mappings Between Singular Spaces
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On one relaxation of the bounded-length-distortion condition in the context of metric measure spaces
Introduces a measure-dependent relaxation of bounded-length-distortion and establishes existence of such maps from finite-Hausdorff-dimension metric measure spaces into finite-dimensional normed spaces.