scientific article; zbMATH DE number 1359477

zbMath1022.55004MaRDI QIDQ4701021

Parameswaran Sankaran, Peter Zvengrowski

Publication date: 9 November 1999

Full work available at URL: https://eudml.org/doc/31906

Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.

zbMATH Keywords

flag manifoldalmost complex structureGrassmann manifoldK-theoryPontrjagin classspinor representationparallelizabilityHodgkin spectral sequence

Mathematics Subject Classification ID

Vector fields, frame fields in differential topology (57R25) General geometric structures on manifolds (almost complex, almost product structures, etc.) (53C15) Topological (K)-theory (55N15) Geometric applications of topological (K)-theory (19L64)

Related Items (2)

\(K\)-theory, LQEL manifolds and Severi varieties ⋮ Algebraic topology in India

Cites Work

• Stable parallelizability of partially oriented flag manifolds
• On stable parallelizability of \(G_{k,n}\) and related manifolds
• Topics in K-theory. L. Hodgkin: The equivariant Künneth theorem in K- theory. V. Snaith: Dyer-Lashof operations in K-theory
• The vector field problem: A survey with emphasis on specific manifolds
• Homogeneous vector bundles on homogeneous spaces
• Characteristic Classes and Homogeneous Spaces, I
• A Formula for the Tangent Bundle of Flag Manifolds and Related Manifolds
• Nonexistence of Almost Complex Structures on Grassmann Manifolds
• ON KO THEORY OF GRASSMANNIANS
• Application de la suite spectrale d'Hodgkin au calcul de la $K$-théorie des variétés de Stiefel
• Groupes de Lie et Puissances Reduites de Steenrod
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