Description
This work delves into the intricate world of Harish-Chandra homomorphisms, focusing on their application within the realm of p-adic groups. The authors, Roger Howe and Allen Moy, bring their extensive expertise to illuminate the theoretical foundations and practical implications of these homomorphisms, which are key in understanding representations of p-adic groups.
With a blend of rigorous mathematical exploration and accessible explanations, the book caters to both seasoned researchers and those newly venturing into this complex field. By examining the structure and properties of these homomorphisms, the authors not only elucidate existing concepts but also pave the way for future research directions, making it a valuable resource for those interested in representation theory and number theory.
Through thoughtfully constructed examples and theories, Howe and Moy guide readers in navigating the challenging yet rewarding landscape of p-adic groups. Their work stands as a significant contribution to the field, encouraging ongoing inquiry and understanding among mathematicians and advanced students alike.
With a blend of rigorous mathematical exploration and accessible explanations, the book caters to both seasoned researchers and those newly venturing into this complex field. By examining the structure and properties of these homomorphisms, the authors not only elucidate existing concepts but also pave the way for future research directions, making it a valuable resource for those interested in representation theory and number theory.
Through thoughtfully constructed examples and theories, Howe and Moy guide readers in navigating the challenging yet rewarding landscape of p-adic groups. Their work stands as a significant contribution to the field, encouraging ongoing inquiry and understanding among mathematicians and advanced students alike.
Book Details
Format
Paperback
Pages
76 pages
Language
English
Published
Dec 31, 1985
Publisher
American Mathematical Society
ISBN-10
0821807099
ISBN-13
9780821807095