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Central Simple Algebras and Galois Cohomology PDF

357 Pages·2006·1.719 MB·English
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by Philippe Gille, Tamás Szamuely,| 2006| 357 pages| 1.719| English

About Central Simple Algebras and Galois Cohomology

This book is the first comprehensive, modern introduction to the theory of central simple algebras over arbitrary fields. Starting from the basics, it reaches such advanced results as the Merkurjev-Suslin theorem. This theorem is both the culmination of work initiated by Brauer, Noether, Hasse and Albert and the starting point of current research in motivic cohomology theory by Voevodsky, Suslin, Rost and others. Assuming only a solid background in algebra, but no homological algebra, the book covers the basic theory of central simple algebras, methods of Galois descent and Galois cohomology, Severi-Brauer varieties, residue maps and, finally, Milnor K-theory and K-cohomology. The last chapter rounds off the theory by presenting the results in positive characteristic, including the theorem of Bloch-Gabber-Kato. The book is suitable as a textbook for graduate students and as a reference for researchers working in algebra, algebraic geometry or K-theory.

Detailed Information

Author:Philippe Gille, Tamás Szamuely,
Publication Year:2006
ISBN:9780511226359
Pages:357
Language:English
File Size:1.719
Format:PDF
Price:FREE
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