奇数次元球面の極小モデルの累次ホッホシルト・ホモロジーと異次サイクリック・ホモロジー  [in Japanese] Iterated Hochschild Homology and Iterated Cyclic Homology of Minimal Models of Odd Dimensional Spheres  [in Japanese]

Abstract

The minimal model of odd dimensional sphere S(2n-1) is a differential graded algebra Λ(α) with trivial differential, where |α|=2n-1. In this paper, we determine the iterated Hochshild homology and the iterated cyclic homology of the complex (Λ(α),0) for iterated degree l=1,2.

The minimal model of odd dimensional sphere S^<2n-1> is a differential graded algebra ∧(α) with trivial differential, where 〓α〓=2n-1. In this paper, we determine the iterated Hochshild homology and the iterated cyclic homology of the complex (∧(α), 0) for iterated degree l = 1, 2.

Journal

Research reports, Tsuyama Technical College   [List of Volumes]

Research reports, Tsuyama Technical College 46, 91-95, 2005-02-28  [Table of Contents]

Tsuyama National College of Technology

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Codes

  • NII Article ID (NAID) :
    110004633646
  • NII NACSIS-CAT ID (NCID) :
    AN00149351
  • Text Lang :
    JPN
  • Article Type :
    Departmental Bulletin Paper
  • Journal Type :
    大学紀要
  • ISSN :
    02877066
  • NDL Article ID :
    7272698
  • NDL Source Classification :
    ZV1(一般学術誌--一般学術誌・大学紀要)
  • NDL Call No. :
    Z22-416
  • Databases :
    NDL  NII-ELS  IR