A detailed treatment of potential theory on the real hyperbolic ball and half-space aimed at researchers and graduate students.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Manfred Stoll is Distinguished Professor Emeritus in the Department of Mathematics at the University of South Carolina. His books include Invariant Potential Theory in the Unit Ball of Cn (Cambridge, 1994) and Introduction to Real Analysis (1997).
Inhaltsangabe
Preface 1. Möbius transformations 2. Möbius self-maps of the unit ball 3. Invariant Laplacian, gradient and measure 4. H-harmonic and H-subharmonic functions 5. The Poisson kernel 6. Spherical harmonic expansions 7. Hardy-type spaces 8. Boundary behavior of Poisson integrals 9. The Riesz decomposition theorem 10. Bergman and Dirichlet spaces References Index of symbols Index.
Preface 1. Möbius transformations 2. Möbius self-maps of the unit ball 3. Invariant Laplacian, gradient and measure 4. H-harmonic and H-subharmonic functions 5. The Poisson kernel 6. Spherical harmonic expansions 7. Hardy-type spaces 8. Boundary behavior of Poisson integrals 9. The Riesz decomposition theorem 10. Bergman and Dirichlet spaces References Index of symbols Index.
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