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Titlebook: Harmonic Function Theory; Sheldon Axler,Paul Bourdon,Wade Ramey Textbook 2001Latest edition Springer Science+Business Media New York 2001

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https://doi.org/10.1007/978-1-4757-8137-3Harmonic Function Theory; Harmonic Functions; Complex analysis; integral; integration; Poisson integral
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Sheldon Axler,Paul Bourdon,Wade Rameyical confidentiality and its application to continuous and categorical data. We show the application of the method to a small publicly available data set. The chapter finishes by reviewing some of the practical problems of the application of microaggregation to statistical disclosure control.
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Sheldon Axler,Paul Bourdon,Wade Rameying it less precise. An important property of the aggregation will be that the precision of the result will depend on the initial compatibility of sources. Special attention will be paid to the particular case of probability intervals giving adaptations of aggregation procedures.
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Positive Harmonic Functions,Liouville’s Theorem), show that positive harmonic functions cannot oscillate wildly (Harnack’s Inequality), and characterize the behavior of positive harmonic functions near isolated singularities (Bôcher’s Theorem).
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Springer Science+Business Media New York 2001
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