A Sharper Form of a Theorem of Kolmogorov

Boris Korenblum
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Boris Korenblum: State University of New York, Department of Mathematics

A chapter in Potential Theory, 1988, pp 179-185 from Springer

Abstract: Abstract 1°. Let H + be the class of functions f(z) holomorphic in $$\mathbb{D} = \left\{ {z \in \mathbb{C}:\left| z \right| 0. Functions in H + have the representation (1) $$ \int_{D} {f(w)dudv = L(f)} (w = u + iv) $$

Keywords: Harmonic Function; Maximal Function; Borel Measure; Invariant Statement; Continuous Part (search for similar items in EconPapers)
Date: 1988
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DOI: 10.1007/978-1-4613-0981-9_23

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