Simons Symposia
cover

Relative Trace Formulas

Editors: Müller, Werner, Shin, Sug Woo, Templier, Nicolas (Eds.)

  • The trace formula is a fundamental tool in the modern theory of automorphic forms, providing deep connections with various branches of mathematics
  • Contributions are a synthesis of current knowledge and future directions, and others are research articles that contain original results that have not appeared elsewhere
  • Proceedings will engage newcomers and inspire researchers in the field
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eBook 117,69 €
price for Spain (gross)
  • The eBook version of this title will be available soon
  • Due: May 21, 2021
  • ISBN 978-3-030-68506-5
  • Digitally watermarked, DRM-free
  • Included format:
  • ebooks can be used on all reading devices
Hardcover 145,59 €
price for Spain (gross)
  • Due: May 21, 2021
  • ISBN 978-3-030-68505-8
  • Free shipping for individuals worldwide
  • Institutional customers should get in touch with their account manager
  • Covid-19 shipping restrictions
  • The final prices may differ from the prices shown due to specifics of VAT rules
About this book

A series of three symposia took place on the topic of trace formulas, each with an accompanying proceedings volume. The present volume is the third and final in this series and focuses on relative trace formulas in relation to special values of L-functions, integral representations, arithmetic cycles, theta correspondence and branching laws. The first volume focused on Arthur’s trace formula, and the second volume focused on methods from algebraic geometry and representation theory. The three proceedings volumes have provided a snapshot of some of the current research, in the hope of stimulating further research on these topics. The collegial format of the symposia allowed a homogeneous set of experts to isolate key difficulties going forward and to collectively assess the feasibility of diverse approaches.

About the authors

Werner Müller is Professor Emeritus at the Mathematical Institute of the University of Bonn.  His research interests include geometric analysis, scattering theory, analytic theory of automorphic forms, and harmonic analysis on locally symmetric spaces. His work has been published in many journals, including Annals of Mathematics,  Inventiones Mathematicae, Geometric and Functional Analysis, and Communications in Mathematical Physics.

Sug Woo Shin is Professor of Mathematics at the University of California at Berkeley. His research is centered on number theory, Shimura varieties, Langlands functoriality, trace formula, and automorphic forms. His work has appeared in many journals, including Inventiones Mathematicae, Mathematische Annalen, and the Israel Journal of Mathematics.

Nicolas Templier is Associate Professor of Mathematics at Cornell University. His work focuses on number theory, automorphic forms, arithmetic geometry, ergodic theory, and mathematical physics. His list of publications include articles in Inventiones Mathematicae, the Ramanujan Journal, and the Israel Journal of Mathematics.

Buy this book

eBook 117,69 €
price for Spain (gross)
  • The eBook version of this title will be available soon
  • Due: May 21, 2021
  • ISBN 978-3-030-68506-5
  • Digitally watermarked, DRM-free
  • Included format:
  • ebooks can be used on all reading devices
Hardcover 145,59 €
price for Spain (gross)
  • Due: May 21, 2021
  • ISBN 978-3-030-68505-8
  • Free shipping for individuals worldwide
  • Institutional customers should get in touch with their account manager
  • Covid-19 shipping restrictions
  • The final prices may differ from the prices shown due to specifics of VAT rules
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Bibliographic Information

Bibliographic Information
Book Title
Relative Trace Formulas
Editors
  • Werner Müller
  • Sug Woo Shin
  • Nicolas Templier
Series Title
Simons Symposia
Copyright
2021
Publisher
Springer International Publishing
Copyright Holder
The Editor(s) (if applicable) and The Author(s), under exclusive license to Springer Nature Switzerland AG
eBook ISBN
978-3-030-68506-5
DOI
10.1007/978-3-030-68506-5
Hardcover ISBN
978-3-030-68505-8
Series ISSN
2365-9564
Edition Number
1
Number of Pages
IV, 366
Number of Illustrations
15 b/w illustrations
Topics