Harmonic and Subharmonic Function Theory on the Hyperbolic Ball (Paperback)

Manfred Stoll

ISBN 10: 1107541484 / ISBN 13: 9781107541481

Verlag: Cambridge University Press, Cambridge, 2016

Beschreibung

Paperback. This comprehensive monograph is ideal for established researchers in the field and also graduate students who wish to learn more about the subject. The text is made accessible to a broad audience as it does not require any knowledge of Lie groups and only a limited knowledge of differential geometry. The author's primary emphasis is on potential theory on the hyperbolic ball, but many other relevant results for the hyperbolic upper half-space are included both in the text and in the end-of-chapter exercises. These exercises expand on the topics covered in the chapter and involve routine computations and inequalities not included in the text. The book also includes some open problems, which may be a source for potential research projects. This detailed and comprehensive treatment is ideal for established researchers in the field as well as graduate students who wish to learn more about harmonic and subharmonic function theory on the hyperbolic ball and upper half-space. The only prerequisites are a standard beginning graduate course in real analysis. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.

Bestandsnummer des Verkäufers 9781107541481

Bibliografische Details

• Titel: Harmonic and Subharmonic Function Theory on the Hyperbolic Ball (Paperback)
• Verlag: Cambridge University Press, Cambridge
• Erscheinungsjahr: 2016
• Sprache: Englisch
• ISBN-10: 1107541484
• ISBN-13: 9781107541481
• Einband: Paperback
• Zustand: new

Über diesen Titel

Inhaltsangabe

A detailed treatment of potential theory on the real hyperbolic ball and half-space aimed at researchers and graduate students.

Über die Autorin bzw. den Autor

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).