Through the fundamental work of Deligne and Lusztig in the 1970s,
further developed mainly by Lusztig, the character theory of
reductive groups over finite fields has grown into a rich and vast
area of mathematics. It incorporates tools and methods from
algebraic geometry, topology, combinatorics and computer algebra,
and has since evolved substantially. With this book, the authors
meet the need for a contemporary treatment, complementing in core
areas the well-established books of Carter and Digne-Michel.
Focusing on applications in finite group theory, the authors gather
previously scattered results and allow the reader to get to grips
with the large body of literature available on the subject,
covering topics such as regular embeddings, the Jordan
decomposition of characters, d-Harish-Chandra theory and Lusztig
induction for unipotent characters. Requiring only a modest
background in algebraic geometry, this useful reference is suitable
for beginning graduate students as well as researchers.
General
Imprint: |
Cambridge UniversityPress
|
Country of origin: |
United Kingdom |
Series: |
Cambridge Studies in Advanced Mathematics |
Release date: |
February 2020 |
Authors: |
Meinolf Geck
• Gunter Malle
|
Dimensions: |
234 x 156 x 26mm (L x W x T) |
Format: |
Hardcover
|
Pages: |
404 |
ISBN-13: |
978-1-108-48962-1 |
Categories: |
Books >
Science & Mathematics >
Mathematics >
Algebra >
General
|
LSN: |
1-108-48962-1 |
Barcode: |
9781108489621 |
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