Szczegóły książki
Format
Twarda okładka
Strony
213
Język
Angielski
Opublikowany
Jun 29, 1990
Wydawca
Cambridge University Press
Wydanie
Pbk (W/Corrections) ed.
ISBN-10
052137510X
ISBN-13
9780521375108
Opis
James E. Humphreys offers a compelling exploration into the intricate world of Coxeter groups and reflection groups, providing readers with a solid foundation in this advanced mathematical theory. With clarity and precision, the text introduces core concepts while seamlessly guiding graduate students through the complexities of group theory.
The author delves into the historical context of these mathematical constructs, illustrating their significance in various fields. Concepts are presented with a balanced mix of rigor and accessibility, ensuring that even those new to the subject can grasp fundamental principles. Humphreys masterfully couples theoretical discussions with practical examples, deepening understanding and engagement.
In addition to theoretical frameworks, the textbook emphasizes applications of Coxeter and reflection groups across diverse mathematical disciplines. Readers are encouraged to appreciate the elegance and utility of these structures, fostering a deeper appreciation for their role in modern mathematics.
The book is structured to facilitate both learning and teaching, making it an essential resource for students and educators alike. Whether for self-study or as part of a formal curriculum, it serves as a crucial stepping stone for those looking to advance their understanding of this vital area of study.
The author delves into the historical context of these mathematical constructs, illustrating their significance in various fields. Concepts are presented with a balanced mix of rigor and accessibility, ensuring that even those new to the subject can grasp fundamental principles. Humphreys masterfully couples theoretical discussions with practical examples, deepening understanding and engagement.
In addition to theoretical frameworks, the textbook emphasizes applications of Coxeter and reflection groups across diverse mathematical disciplines. Readers are encouraged to appreciate the elegance and utility of these structures, fostering a deeper appreciation for their role in modern mathematics.
The book is structured to facilitate both learning and teaching, making it an essential resource for students and educators alike. Whether for self-study or as part of a formal curriculum, it serves as a crucial stepping stone for those looking to advance their understanding of this vital area of study.