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Cohomology of number fieldsNeukirch, Jürgen, 1937-, author.The second edition is a corrected and extended version of the first. It is a textbook for students, as well as a reference book for the working mathematician, on cohomological topics in number ... theory. The first part provides algebraic background: cohomology of profinite groups, duality groups, free products, and homotopy theory of modules, with new sections on spectral sequences and on Tate cohomology of profinite groups. The second part deals with Galois groups of local and global fields: Tate duality, structure of absolute Galois groups of local fields, extensions with restricted ramification, Poitou-Tate duality, Hasse principles, theorem of Grunwald-Wang, Leopoldts conjecture, Riemanns existence theorem, the theorems of Iwasawa and of afarevic on solvable groups as Galois groups, Iwasawa theory, and anabelian principles. New material is introduced here on duality theorems for unramified and tamely ramified extensions, a careful analysis of 2-extensions of real number fields and a complete proof of Neukirchs theorem on solvable Galois groups with given local conditions. The present edition is a corrected printing of the 2008 editionVrsta gradiva - e-knjigaIzdaja - Second edition, Correct second printing.Založništvo in izdelava - Berlin : Springer, [2008]Jezik - angleškiISBN - 978-3-540-37889-1; 3-540-37889-8COBISS.SI-ID - 1541209311
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DOI
Avtor
Neukirch, Jürgen, author., 1937-
Drugi avtorji
Schmidt, Alexander, author., 1965- |
Wingberg, Kay, author.
Teme
Algebraic fields |
Galois theory |
Homology theory |
Algebraischer Zahlkörper |
Kohomologie |
MATHEMATICS / Algebra / Intermediate |
Algebraic fields |
Galois theory |
Homology theory |
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