Free Delivery Over $100
|
|
|||
|
||||
OverviewThis book presents articles at the interface of two active areas of research: classical topology and the relatively new field of geometric group theory. It includes two long survey articles, one on proofs of the Farrell–Jones conjectures, and the other on ends of spaces and groups. In 2010–2011, Ohio State University (OSU) hosted a special year in topology and geometric group theory. Over the course of the year, there were seminars, workshops, short weekend conferences, and a major conference out of which this book resulted. Four other research articles complement these surveys, making this book ideal for graduate students and established mathematicians interested in entering this area of research. Full Product DetailsAuthor: Michael W. Davis , James Fowler , Jean-François Lafont , Ian J. LearyPublisher: Springer International Publishing AG Imprint: Springer International Publishing AG Edition: Softcover reprint of the original 1st ed. 2016 Volume: 184 Dimensions: Width: 15.50cm , Height: 1.00cm , Length: 23.50cm Weight: 0.454kg ISBN: 9783319828831ISBN 10: 3319828835 Pages: 174 Publication Date: 14 June 2018 Audience: Professional and scholarly , Professional & Vocational Format: Paperback Publisher's Status: Active Availability: Manufactured on demand  We will order this item for you from a manufactured on demand supplier. Table of Contents1.Arthur Bartels: On proofs of the Farrell-Jones Conjecture.- 2.Daniel Juan-Pineda and Luis Jorge Sanchez Saldana: The K- and L-theoretic Farrell-Jones Isomorphism conjecture for braid groups.- 3.Craig Guilbault: Ends, shapes, and boundaries in manifold topology and geometric group theory.- 4.Daniel Farley: A proof of Sageev’s Theorem on hyperplanes in CAT(0) cubical complexes.- 5.Pierre-Emmanuel Caprace and Bertrand Remy: Simplicity of twin tree lattices with non-trivial commutation relations.- 6.Peter Kropholler: Groups with many finitary cohomology functors.ReviewsAuthor InformationTab Content 6Author Website:Countries AvailableAll regions |
||||
