A secondary Chern-Euler class.

Sha, Ji-Ping

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Displaying similar documents to “A secondary Chern-Euler class.”

A note on characteristic classes

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This paper studies the relationship between the sections and the Chern or Pontrjagin classes of a vector bundle by the theory of connection. Our results are natural generalizations of the Gauss-Bonnet Theorem.

Fibre integration and some of its applications.

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The cohomology of ${\tilde{G}}_{m, 2}$ with integer coefficients

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Connections on distributional bundles

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A new geometric invariant associated to the space of flat connections

K. Guruprasad, Shrawan Kumar (1990)

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Displaying similar documents to “A secondary Chern-Euler class.”

A note on characteristic classes

Fibre integration and some of its applications.

The cohomology of G ˜ m , 2 with integer coefficients

Deviation of two curvatures

Connection theory on differentiable fibre bundles: A concise introduction.

Connections on distributional bundles

A new geometric invariant associated to the space of flat connections

The cohomology of ${\tilde{G}}_{m, 2}$ with integer coefficients