Published 2021 | Version v1
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Linear Lipschitz and C1 extension operators through random projection

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Description

We construct a regular random projection of a metric space onto a closed doubling subset and use it to linearly extend Lipschitz and C1 functions. This way we prove more directly a result by Lee and Naor [5] and we generalize the C1 extension theorem by Whitney [8] to Banach spaces.

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URL
http://hdl.handle.net/11567/1037241
URN
urn:oai:iris.unige.it:11567/1037241

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UNIGE