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Representation Theory And Higher Algebraic Ktheory 1st Edition Aderemi Kuku

  • SKU: BELL-882218
Representation Theory And Higher Algebraic Ktheory 1st Edition Aderemi Kuku
$ 31.00 $ 45.00 (-31%)

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Representation Theory And Higher Algebraic Ktheory 1st Edition Aderemi Kuku instant download after payment.

Publisher: Chapman and Hall/CRC
File Extension: PDF
File size: 3.18 MB
Pages: 472
Author: Aderemi Kuku
ISBN: 9781584886037, 158488603X
Language: English
Year: 2006
Edition: 1

Product desciption

Representation Theory And Higher Algebraic Ktheory 1st Edition Aderemi Kuku by Aderemi Kuku 9781584886037, 158488603X instant download after payment.

Representation Theory and Higher Algebraic K-Theory is the first book to present higher algebraic K-theory of orders and group rings as well as characterize higher algebraic K-theory as Mackey functors that lead to equivariant higher algebraic K-theory and their relative generalizations. Thus, this book makes computations of higher K-theory of group rings more accessible and provides novel techniques for the computations of higher K-theory of finite and some infinite groups.
Authored by a premier authority in the field, the book begins with a careful review of classical K-theory, including clear definitions, examples, and important classical results. Emphasizing the practical value of the usually abstract topological constructions, the author systematically discusses higher algebraic K-theory of exact, symmetric monoidal, and Waldhausen categories with applications to orders and group rings and proves numerous results. He also defines profinite higher K- and G-theory of exact categories, orders, and group rings. Providing new insights into classical results and opening avenues for further applications, the book then uses representation-theoretic techniques-especially induction theory-to examine equivariant higher algebraic K-theory, their relative generalizations, and equivariant homology theories for discrete group actions. The final chapter unifies Farrell and Baum-Connes isomorphism conjectures through Davis-Lück assembly maps.

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