Overview
- The first treatise on multiple zeta values and Ohno’s relations in which these and related subjects are thoroughly discussed by experts from many different fields
Part of the book series: Developments in Mathematics (DEVM, volume 14)
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About this book
This volume contains papers by invited speakers of the symposium "Zeta Functions, Topology and Quantum Physics" held at Kinki U- versity in Osaka, Japan, during the period of March 3-6, 2003. The aims of this symposium were to establish mutual understanding and to exchange ideas among researchers working in various fields which have relation to zeta functions and zeta values. We are very happy to add this volume to the series Developments in Mathematics from Springer. In this respect, Professor Krishnaswami Alladi helped us a lot by showing his keen and enthusiastic interest in publishing this volume and by contributing his paper with Alexander Berkovich. We gratefully acknowledge financial support from Kinki University. We would like to thank Professor Megumu Munakata, Vice-Rector of Kinki University, and Professor Nobuki Kawashima, Director of School of Interdisciplinary Studies of Science and Engineering, Kinki Univ- sity, for their interest and support. We also thank John Martindale of Springer for his excellent editorial work.
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Table of contents (11 papers)
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Front Matter
Editors and Affiliations
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Bibliographic Information
Book Title: Zeta Functions, Topology and Quantum Physics
Editors: Takashi Aoki, Shigeru Kanemitsu, Mikio Nakahara, Yasuo Ohno
Series Title: Developments in Mathematics
DOI: https://doi.org/10.1007/b106450
Publisher: Springer New York, NY
eBook Packages: Mathematics and Statistics, Mathematics and Statistics (R0), Springer Nature Proceedings excluding Computer Science
Copyright Information: Springer-Verlag US 2005
Hardcover ISBN: 978-0-387-24972-8Published: 09 June 2005
Softcover ISBN: 978-1-4419-3764-3Published: 08 December 2010
eBook ISBN: 978-0-387-24981-0Published: 10 May 2008
Series ISSN: 1389-2177
Series E-ISSN: 2197-795X
Edition Number: 1
Number of Pages: XV, 219