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Könyv Local Fields Jean-Pierre Serre

Local Fields

Szerző: Jean-Pierre Serre, Marvin J. Greenberg
Nyelv: Angol
Kötés: Puha kötésű
Kiadó: Springer-Verlag New York Inc.
Elérhetőség: Beszállítói készleten
Küldés 5-8 napon belül
21 218 Ft
The goal of this book is to present local class field theory from the cohomo logical point of view,...

Információk a könyvről

Szerző
Jean-Pierre Serre, Marvin J. Greenberg
Nyelv
Angol
Kötés
Könyv - Puha kötésű
Kiadva
2013
oldal
241
EAN
9781475756753
ISBN
1475756755
Enbook ID
02254131
Kiadó
Springer-Verlag New York Inc.
Súly
424
Méretek
218 x 280 x 14

Teljes leírás

The goal of this book is to present local class field theory from the cohomo logical point of view, following the method inaugurated by Hochschild and developed by Artin-Tate. This theory is about extensions-primarily abelian-of "local" (i.e., complete for a discrete valuation) fields with finite residue field. For example, such fields are obtained by completing an algebraic number field; that is one of the aspects of "localisation". The chapters are grouped in "parts". There are three preliminary parts: the first two on the general theory of local fields, the third on group coho mology. Local class field theory, strictly speaking, does not appear until the fourth part. Here is a more precise outline of the contents of these four parts: The first contains basic definitions and results on discrete valuation rings, Dedekind domains (which are their "globalisation") and the completion process. The prerequisite for this part is a knowledge of elementary notions of algebra and topology, which may be found for instance in Bourbaki. The second part is concerned with ramification phenomena (different, discriminant, ramification groups, Artin representation). Just as in the first part, no assumptions are made here about the residue fields. It is in this setting that the "norm" map is studied; I have expressed the results in terms of "additive polynomials" and of "multiplicative polynomials", since using the language of algebraic geometry would have led me too far astray.

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