• About
  • Policies
  • What is openaccess
  • Library
  • Contact
Advanced search
      View Item 
      •   BUIR Home
      • Scholarly Publications
      • Faculty of Science
      • Department of Mathematics
      • View Item
      •   BUIR Home
      • Scholarly Publications
      • Faculty of Science
      • Department of Mathematics
      • View Item
      JavaScript is disabled for your browser. Some features of this site may not work without it.

      A cyclic chain complexes over the orbit category

      Thumbnail
      View / Download
      220.2 Kb
      Author
      Hambleton, I.
      Yalçın, E.
      Date
      2010
      Source Title
      Münster Journal of Mathematics
      Print ISSN
      1867-5778
      Electronic ISSN
      1867-5786
      Publisher
      Mathematical Institutes of the Universität Münster
      Volume
      3
      Pages
      145 - 162
      Language
      English
      Type
      Article
      Item Usage Stats
      75
      views
      28
      downloads
      Abstract
      Chain complexes of nitely generated free modules over orbit categories provide natural algebraic models for nite G-CW-complexes with prescribed isotropy. We prove a p-hypoelementary Dress induction theorem for K-theory over the orbit category, and use it to re-interpret some results of Oliver and Kropholler-Wall on acyclic complexes.
      Permalink
      http://hdl.handle.net/11693/48328
      Collections
      • Department of Mathematics 614
      Show full item record

      Browse

      All of BUIRCommunities & CollectionsTitlesAuthorsAdvisorsBy Issue DateKeywordsTypeDepartmentsThis CollectionTitlesAuthorsAdvisorsBy Issue DateKeywordsTypeDepartments

      My Account

      Login

      Statistics

      View Usage StatisticsView Google Analytics Statistics

      Bilkent University

      If you have trouble accessing this page and need to request an alternate format, contact the site administrator. Phone: (312) 290 1771
      Copyright © Bilkent University - Library IT

      Contact Us | Send Feedback | Off-Campus Access | Admin | Privacy