THE CANONICAL LINE BUNDLES OVER EQUIVARIANT REAL PROJECTIVE SPACES

DOI 機関リポジトリ

この論文をさがす

説明

A generator of the reduced KO-group of the real projective space of dimension n is related to the canonical line bundle γ. In the present paper, we will prove that for a finite group G of odd order and a real G-representation U of dimension 2n, in the reduced G-equivariant KO-group of the real projective space associated with the G-representation R ⊕ U, the element 2n+2[γ] is equal to zero.

収録刊行物

キーワード

詳細情報 詳細情報について

問題の指摘

ページトップへ