LIBERO WebOPAC Catalogue Display (W561)

Catalogue Information
Field name	Details
Dewey Class	516.35
Title	Introduction to Étale Cohomology ([EBook]) / by Güter Tamme.
Author	Tamme, Günter , 1937-
Other name(s)	SpringerLink (Online service)
Publication	Berlin, Heidelberg : Springer , 1994.
Physical Details	IX, 186 pages : online resource.
Series	Universitext 0172-5939
ISBN	9783642784217
Summary Note	Étale Cohomology is one of the most important methods in modern Algebraic Geometry and Number Theory. It has, in the last decades, brought fundamental new insights in arithmetic and algebraic geometric problems with many applications and many important results. The book gives a short and easy introduction into the world of Abelian Categories, Derived Functors, Grothendieck Topologies, Sheaves, General Étale Cohomology, and Étale Cohomology of Curves.:
Contents note	0. Preliminaries -- §1. Abelian Categories -- §2. Homological Algebra in Abelian Categories -- §3. Inductive Limits -- I. Topologies and Sheaves -- §1. Topologies -- §2. Abelian Presheaves on Topologies -- §3. Abelian,Sheaves on Topologies -- II. Étale Cohomology -- §1. The Étale Site of a Scheme -- §2. The Case X= spec(k) -- §3. Examples of Étale Sheaves -- §4. The Theories of Artin-Schreier and of Kummer -- §5. Stalks of Étale Sheaves -- §6. Strict Localizations -- §7. The Artin Spectral Sequence -- §8. The Decomposition Theorem. Relative Cohomology -- §9. Torsion Sheaves, Locally Constant Sheaves, Constructible Sheaves -- §10. Étale Cohomology of Curves -- §11. General Theorems in Étale Cohomology Theory.
System details note	Online access to this digital book is restricted to subscription institutions through IP address (only for SISSA internal users)
Internet Site	http://dx.doi.org/10.1007/978-3-642-78421-7
Links to Related Works	Subject References: Algebraic Geometry . Algebraic Topology . K-Theory . Mathematics . Number Theory . Authors: Tamme, Günter 1937- . Corporate Authors: SpringerLink (Online service) . Series: Universitext . Classification: 516.35 .

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Introduction to Étale Cohomology

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