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Isoclinic \(n\)-planes in \(R^{2n}\) and the Hopf-Steenrod sphere bundles \(S^{2n-1}\to S^ n\), \(n=2,4,8\)

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Publication:1120850
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zbMath0673.55016MaRDI QIDQ1120850

Kam-Ping Mok, Yung-Chow Wong

Publication date: 1988

Published in: L'Enseignement Mathématique. 2e Série (Search for Journal in Brave)


zbMATH Keywords

Hopf-bundlesmutually isoclinic \(n\)-planes in a real Euclidean \(2n\)-spacereduction of structure group


Mathematics Subject Classification ID

Sphere bundles and vector bundles in algebraic topology (55R25)


Related Items (1)

Normally related \(n\)-planes and isoclinic \(n\)-planes in \(R^{2n}\) and strongly linearly independent matrices of order \(n\)




This page was built for publication: Isoclinic \(n\)-planes in \(R^{2n}\) and the Hopf-Steenrod sphere bundles \(S^{2n-1}\to S^ n\), \(n=2,4,8\)

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