# Representations of Reductive Groups

## In Honor of the 60th Birthday of David A. Vogan, Jr.

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Part of the Progress in Mathematics book series (PM, volume 312)

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Part of the Progress in Mathematics book series (PM, volume 312)

Over the last forty years, David Vogan has left an indelible imprint on the representation theory of reductive groups. His groundbreaking ideas have lead to deep advances in the theory of real and *p*-adic groups, and have forged lasting connections with other subjects, including number theory, automorphic forms, algebraic geometry, and combinatorics.

*Representations of Reductive Groups* is an outgrowth of the conference of the same name, dedicated to David Vogan on his 60th birthday, which took place at MIT on May 19-23, 2014. This volume highlights the depth and breadth of Vogan's influence over the subjects mentioned above, and point to many exciting new directions that remain to be explored. Notably, the first article by McGovern and Trapa offers an overview of Vogan's body of work, placing his ideas in a historical context.

Contributors: Pramod N. Achar, Jeffrey D. Adams, Dan Barbasch, Manjul Bhargava, Cédric Bonnafé, Dan Ciubotaru, Meinolf Geck, William Graham, Benedict H. Gross, Xuhua He, Jing-Song Huang, Toshiyuki Kobayashi, Bertram Kostant, Wenjing Li, George Lusztig, Eric Marberg, William M. McGovern, Wilfried Schmid, Kari Vilonen, Diana Shelstad, Peter E. Trapa, David A. Vogan, Jr., Nolan R. Wallach, Xiaoheng Wang, Geordie Williamson

Algebraic Geometry David A. Vogan Lie Algebra Lie Groups Representation Theory

- DOI https://doi.org/10.1007/978-3-319-23443-4
- Copyright Information Springer International Publishing Switzerland 2015
- Publisher Name Birkhäuser, Cham
- eBook Packages Mathematics and Statistics
- Print ISBN 978-3-319-23442-7
- Online ISBN 978-3-319-23443-4
- Series Print ISSN 0743-1643
- Series Online ISSN 2296-505X
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