Profinite groups.
RIBES, Luis; Pavel ZALESSKII.
Sold by Jeff Weber Rare Books, Neuchatel, NEUCH, Switzerland
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Used - Hardcover
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Add to basketSold by Jeff Weber Rare Books, Neuchatel, NEUCH, Switzerland
Association Member:
AbeBooks Seller since June 2, 2021
Quantity: 1 available
Add to basketSeries: A series of Modern Surveys in Mathematics, vol. 40. 3. Folge. 8vo. XIV, 435 pp. Index. Yellow boards. Jurgen Ritter; rubber-stamp of Provenance: rubber-stamp of Jurgen Ritter. Very good. Scarce. "The aim of this book is to serve both as an introduction to profinite groups and as a reference for specialists in some areas of the theory. In neither of these two aspects have we tried to be encyclopedic. After some necessary background, we thoroughly develop the basic properties of profinite groups and introduce the main tools of the subject in algebra, topology and homology. Later we concentrate on some topics that we present in detail, including recent developments in those areas. Interest in profinite groups arose first in the study of the Galois groups of infinite Galois extensions of fields. Indeed, profinite groups are precisely Galois groups and many of the applications of profinite groups are related to number theory. Galois groups carry with them a natural topology, the Krull topology. Under this topology they are Hausdorff compact and totally dis connected topological groups; these properties characterize profinite groups. Another important fact about profinite groups is that they are determined by their finite images under continuous homomorphisms: a profinite group is the inverse limit of its finite images. This explains the connection with abstract groups. If G is an infinite abstract group, one is interested in deducing properties of G from corresponding properties of its finite homomorphic images." â " publisher. / CONTENTS (9 chapters): Inverse and Direct Limits [by] Ribes, Luis (et al.); Profinite Groups; Free Profinite Groups; Some Special Profinite Groups; Discrete and Profinite Modules; Homology and Cohomology of Profinite Groups; Cohomological Dimension; Normal Subgroups of Free Pro-Free Constructions of Profinite Groups.
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