Representations of reductive p-adic groups : International Conference, IISER, Pune, India 2017 / Anne-Marie Aubert, Manish Mishra, Alan Roche, Steven Spallone, editors.
2019
QA174.2 .C66 2017
Linked e-resources
Linked Resource
Concurrent users
Unlimited
Authorized users
Authorized users
Document Delivery Supplied
Can lend chapters, not whole ebooks
Details
Title
Representations of reductive p-adic groups : International Conference, IISER, Pune, India 2017 / Anne-Marie Aubert, Manish Mishra, Alan Roche, Steven Spallone, editors.
ISBN
9789811366284 (electronic book)
9811366284 (electronic book)
9789811366277
9811366284 (electronic book)
9789811366277
Published
Singapore : Birkhauser, [2019]
Language
English
Description
1 online resource
Call Number
QA174.2 .C66 2017
Dewey Decimal Classification
512.7/4
Summary
This book consists of survey articles and original research papers in the representation theory of reductive p-adic groups. In particular, it includes a survey by Anne-Marie Aubert on the enormously influential local Langlands conjectures. The survey gives a precise and accessible formulation of many aspects of the conjectures, highlighting recent refinements, due to the author and her collaborators, and their current status. It also features an extensive account by Colin Bushnell of his work with Henniart on the fine structure of the local Langlands correspondence for general linear groups, beginning with a clear overview of Bushnell–Kutzko's construction of cuspidal types for such groups. The remaining papers touch on a range of topics in this active area of modern mathematics: group actions on root data, explicit character formulas, classification of discrete series representations, unicity of types, local converse theorems, completions of Hecke algebras, p-adic symmetric spaces. All meet a high level of exposition. The book should be a valuable resource to graduate students and experienced researchers alike.
Access Note
Access limited to authorized users.
Source of Description
Description based on online resource; title from digital title page (viewed on May 17, 2019).
Added Author
Added Corporate Author
Series
Progress in mathematics (Boston, Mass.) ; v. 328.
Available in Other Form
Linked Resources
Record Appears in