Stable extendibility of $m \tau _n$ over real projective spaces

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概要

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• The purpose of this paper is to study the stable extendibility of the $m$-\hspace*{0pt}times Whitney sum $m\tau_n$ of the tangent bundle $\tau_n=\tau(\mP^n)$ of the $n$-\hspace*{0pt}dimensional real projective space $\mP^n$. We determine the dimension $N$ for which $m\tau_n$ is stably extendible to $\mP^N$ but is not stably extendible to $\mP^{N+1}$ for $m\le10$.

• 広島大学の論文

著者

• Yamasaki Hironori

  Department Of Mathematics Graduate School Of Science Hiroshima University

関連論文

• Stable extendibility of $m \tau _n$ over real projective spaces
• Stable extendibility of the tangent bundles over the lens spaces

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