On the nilpotency of rational H-spaces

スポンサーリンク

概要

• 論文の詳細を見る

• In \cite{BG}, it is proved that the Whitehead length of a space Z is less than or equal to the nilpotency of \varOmega Z. As for rational spaces, those two invariants are equal. We show this for a 1-connected rational space Z by giving a way to calculate those invariants from a minimal model for Z. This also gives a way to calculate the nilpotency of an homotopy associative rational H-space.

• 社団法人 日本数学会の論文
• 2005-10-01

著者

• Kaji Shizuo

  Department Of Mathematics Faculty Of Science Kyoto University

関連論文

• Low Rank Cohomology of the Classifying Spaces of Gauge Groups over 3-manifolds
• On the nilpotency of rational H-spaces

スポンサーリンク