2 citations · 3 across the 2 of their papers we have counts for
2 papers
math.AP2009★ 2 cited
A dual characterization of the C^1 harmonic capacity and applications
Albert Mas, Mark Melnikov, Xavier Tolsa
The Lipschitz and C^1 harmonic capacities K and K_c in R^n can be considered as high-dimensional versions of the so-called analytic and continuous analytic capacities G and A (resp…
math.CV2007★ 1 cited
Uniqueness theorems for Cauchy integrals
Mark Melnikov, Alexei Poltoratski, Alexander Volberg
If is a finite complex measure in the complex plane $\C$ we denote by its Cauchy integral defined in the sense of principal value. The measure is called reflectionles…