Note on Stieffel-Whitney classes of flag manifolds

Korbaš, Július

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The height of the first Stiefel-Whitney class of any nonorientable real flag manifold

Juraj Lörinc (2003)

Mathematica Slovaca

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Stiefel-Whitney classes of the flag manifold $ℝ F (1, 1, n - 2)$

Deborah O. Ajayi, Samuel A. Ilori (2002)

Czechoslovak Mathematical Journal

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Note on a generalization of the generalized vector field problem

Július Korbaš (1993)

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On S(2) and S(2) · S(1) structures in 8-dimensional vector bundles.

Martin Cadek, Jirí Vanzura (1997)

Publicacions Matemàtiques

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Let ξ be an oriented 8-dimensional vector bundle. We prove that the structure group SO(8) of ξ can be reduced to S(2) or S(2) · S(1) if and only if the vector bundle associated to ξ via a certain outer automorphism of the group Spin(8) has 3 linearly independent sections or contains a 3-dimensional subbundle. Necessary and sufficient conditions for the existence of an S(2)- structure in ξ over a closed connected spin manifold of dimension 8 are also given in terms of characteristic classes. ...

Gröbner bases and the immersion of real flag manifolds in Euclidean space

Mirian Percia Mendes, Antonio Conde (2001)

Mathematica Slovaca

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Displaying similar documents to “Note on Stieffel-Whitney classes of flag manifolds”

The height of the first Stiefel-Whitney class of any nonorientable real flag manifold

Stiefel-Whitney classes of the flag manifold ℝ F ( 1 , 1 , n - 2 )

Note on a generalization of the generalized vector field problem

On S(2) and S(2) · S(1) structures in 8-dimensional vector bundles.

Gröbner bases and the immersion of real flag manifolds in Euclidean space

Stiefel-Whitney classes of the flag manifold $ℝ F (1, 1, n - 2)$