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math.MG2021
Iterating the Big--Pieces operator and larger sets
Jared Krandel, Raanan Schul
We show that if an Ahlfors-David regular set of dimension has Big Pieces of Big Pieces of Lipschitz Graphs (denoted usually by ), then wher…
math.MG2021★ 1 cited
Lower bounds on mapping content and quantitative factorization through trees
Guy C. David, Raanan Schul
We give a simple quantitative condition, involving the "mapping content" of Azzam--Schul, that implies that a Lipschitz map from a Euclidean space to a metric space must be close t…