Kirszbraun’s theorem via an explicit

HIGHLIGHTS

• who: Lipschitz function and colleagues from the https://doiorg/10.4153/, Published online by Cambridge University Press have published the paper: Kirszbraun's Theorem via an Explicit, in the Journal: (JOURNAL) of April/20,/2020
• what: In this note the authors show that in fact the G̃ ∶= ∇Y (conv(g))(⋅ 0) where g(x y) = inf {⟨G(z) y⟩ + z∈E Lip(G) Lip(G) ∥(x - z y)∥2 } + ∥(x y)∥2 defines such an extension. The authors consider strongly biLipschitz mappings, which appear naturally as derivatives of strongly convex C 1,1 functions, and . . .
  

   

  

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