Generalized Haar coefficients with power-law bounds characterize pixelated Lipschitz functions defined via dyadic pseudo-metrics on non-atomic probability spaces.
Christ, A T (b) theorem with remarks on analytic capacity and the Cauchy integral , Colloq
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A measure theoretic approach to Lipschitz regularity and its Haar type wavelet analysis
Generalized Haar coefficients with power-law bounds characterize pixelated Lipschitz functions defined via dyadic pseudo-metrics on non-atomic probability spaces.