Matthew Badger

most citedQuasiconformal planes with bi-Lipschitz pieces and extensions of almost affine maps

4 citations · 4 across the 2 of their papers we have counts for

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math.CA2022

Subsets of rectifiable curves in Banach spaces II: universal estimates for almost flat arcs

Matthew Badger, Sean McCurdy

We prove that in any Banach space the set of windows in which a rectifiable curve resembles two or more straight line segments is quantitatively small with constants that are indep…

math.CA2014★ 4 cited

Quasiconformal planes with bi-Lipschitz pieces and extensions of almost affine maps

Jonas Azzam, Matthew Badger, Tatiana Toro

A quasiplane $f (V)$ is the image of an $n$ -dimensional Euclidean subspace $V$ of $R^{N}$ ( $1 \leq n \leq N - 1$ ) under a quasiconformal map $f : R^{N} \to R^{N}$ . We give s…