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Complex Analysis and Potential Theory
Edited by: André Boivin, University of Western Ontario, London, ON, Canada, and Javad Mashreghi, Laval University, Québec, QC, Canada
A co-publication of the AMS and Centre de Recherches Mathématiques.
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CRM Proceedings & Lecture Notes
2012; 329 pp; softcover
Volume: 55
ISBN-10: 0-8218-9173-1
ISBN-13: 978-0-8218-9173-5
List Price: US$135
Member Price: US$108
Order Code: CRMP/55
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See also:

Potential Theory and Dynamics on the Berkovich Projective Line - Matthew Baker and Robert Rumely

Complex Analysis and CR Geometry - Giuseppe Zampieri

This is the proceedings volume of an international conference entitled Complex Analysis and Potential Theory, which was held to honor the important contributions of two influential analysts, Kohur N. GowriSankaran and Paul M. Gauthier, in June 2011 at the Centre de Recherches Mathématiques (CRM) in Montreal. More than fifty mathematicians from fifteen countries participated in the conference. The twenty-four surveys and research articles contained in this book are based on the lectures given by some of the most established specialists in the fields. They reflect the wide breadth of research interests of the two honorees: from potential theory on trees to approximation on Riemann surfaces, from universality to inner and outer functions and the disc algebra, from branching processes to harmonic extension and capacities, from harmonic mappings and the Harnack principle to integration formulae in \(\mathbb {C}^n\) and the Hartogs phenomenon, from fine harmonicity and plurisubharmonic functions to the binomial identity and the Riemann hypothesis, and more. This volume will be a valuable resource for specialists, young researchers, and graduate students from both fields, complex analysis and potential theory. It will foster further cooperation and the exchange of ideas and techniques to find new research perspectives.

Titles in this series are co-published with the Centre de Recherches Mathématiques.

Readership

Graduate students and research mathematicians interested in complex analysis and potential theory.

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