The Classification Of The Virtually Cyclic Subgroups Of The Sphere Braid Groups Daciberg Lima Goncalves John Guaschi - Info and Reading Options
By Daciberg Lima

"The Classification Of The Virtually Cyclic Subgroups Of The Sphere Braid Groups Daciberg Lima Goncalves John Guaschi" was published by Springer International Publishing AG in 2013 and it has 102 pages.
“The Classification Of The Virtually Cyclic Subgroups Of The Sphere Braid Groups Daciberg Lima Goncalves John Guaschi” Metadata:
- Title: ➤ The Classification Of The Virtually Cyclic Subgroups Of The Sphere Braid Groups Daciberg Lima Goncalves John Guaschi
- Author: Daciberg Lima
- Number of Pages: 102
- Publisher: ➤ Springer International Publishing AG
- Publish Date: 2013
“The Classification Of The Virtually Cyclic Subgroups Of The Sphere Braid Groups Daciberg Lima Goncalves John Guaschi” Subjects and Themes:
- Subjects: ➤ Braid theory - Group theory - Finite groups - Algebra - Algebraic topology - Mathematics - Group Theory and Generalizations
Edition Identifiers:
- The Open Library ID: OL26188318M - OL17585147W
- Library of Congress Control Number (LCCN): 2013935995
- ISBN-13: 9783319002569
- All ISBNs: 9783319002569
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"The Classification Of The Virtually Cyclic Subgroups Of The Sphere Braid Groups Daciberg Lima Goncalves John Guaschi" Description:
The Open Library:
This manuscript is devoted to classifying the isomorphism classes of the virtually cyclic subgroups of the braid groups of the 2-sphere. As well as enabling us to understand better the global structure of these groups, it marks an important step in the computation of the K-theory of their group rings. The classification itself is somewhat intricate, due to the rich structure of the finite subgroups of these braid groups, and is achieved by an in-depth analysis of their group-theoretical and topological properties, such as their centralisers, normalisers and cohomological periodicity. Another important aspect of our work is the close relationship of the braid groups with mapping class groups. This manuscript will serve as a reference for the study of braid groups of low-genus surfaces, and isaddressed to graduate students and researchers in low-dimensional, geometric and algebraic topology and in algebra.
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