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Characterizations for the existence of traces of first-order Sobolev spaces on hyperbolic fillings
Characterizations for the existence of traces of first-order Sobolev spaces on hyperbolic fillings
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Characterizations for the existence of traces of first-order Sobolev spaces on hyperbolic fillings
Characterizations for the existence of traces of first-order Sobolev spaces on hyperbolic fillings

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Characterizations for the existence of traces of first-order Sobolev spaces on hyperbolic fillings
Characterizations for the existence of traces of first-order Sobolev spaces on hyperbolic fillings
Journal Article

Characterizations for the existence of traces of first-order Sobolev spaces on hyperbolic fillings

2024
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Overview
In this paper, we study the existence of traces for Sobolev spaces on the hyperbolic filling X of a compact metric space Z equipped with a doubling measure. Given a suitable metric on X , we can regard Z as the boundary of X . After equipping X with a weighted measure μ ρ via the measure on Z and the Euclidean arc length, we give characterizations for the existence of traces for first-order Sobolev spaces.
Publisher
Springer Vienna,Springer Nature B.V