Analytic Capacity The Cauchy Transform And Non Homogeneous Calderon Zygmund Theory
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This book studies some of the groundbreaking advances that have been made regarding analytic capacity and its relationship to rectifiability in the decade 1995�
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The present book offers an essential but accessible introduction to the discoveries first made in the 1990s that the doubling condition is superfluous for most
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Singular integral operators play the central part in modern harmonic analysis. Simplest examples of singular kernels are given by Calderon-Zygmund kernels. Many
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This book is the proceeding of the International Workshop on Operator Theory and Applications (IWOTA) held in July 2018 in Shanghai, China. It consists of origi
Language: en
Pages: 140
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Based on a graduate course given by the author at Yale University this book deals with complex analysis (analytic capacity), geometric measure theory (rectifiab