List questions from fiber-bundles

Published on 25 Mar 2026 - 12:55

556

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classifying space of permutation groups

Published on 27 Sep 2014 - 3:24

1.4k

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Tangent bundle to 2-sphere isnt trivial as a vector bundle?

Published on 29 Sep 2014 - 16:09

395

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automorphisms of the torus bundle over the circle

Published on 30 Sep 2014 - 13:49

372

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does a commutative diagram implies pull-back?

Published on 10 Oct 2014 - 10:09

569

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How can I visualize principal bundles?

Published on 13 Oct 2014 - 10:28

248

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cup product of stiefel-whitney class

Published on 25 Mar 2026 - 22:26

67

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Let $\pi: E \to M$ a vector bundle. Is $E$ a direct summnad of $M\times\mathbb{R}^{d}$, for some $d$?

Published on 25 Mar 2026 - 14:22

84

Views

classifying map of associated bundles

Published on 26 Mar 2026 - 5:50

451

Views

quaternion vector bundle and quaternion grassmannian

Published on 04 Nov 2014 - 10:55

772

Views

Is a virtual vector bundle the same as a vectorial bundle?

Published on 06 Nov 2014 - 22:39

101

Views

function of class C ^ 1 on manifolds

Published on 09 Nov 2014 - 0:16

300

Views

On the existence of some kind of "universal fibre bundle"

Published on 09 Nov 2014 - 9:05

1.1k

Views

Leray-Hirsch Using Kunneth Formula from "Differential form in Algebraic Topology" by Bott and Tu

Published on 10 Nov 2014 - 17:45

169

Views

This result holds in general or just for vector bundles?

Published on 25 Mar 2026 - 16:01

List Question

Invariant forms on principal bundles

classifying space of permutation groups

Tangent bundle to 2-sphere isnt trivial as a vector bundle?

automorphisms of the torus bundle over the circle

does a commutative diagram implies pull-back?

How can I visualize principal bundles?

cup product of stiefel-whitney class

Let $\pi: E \to M$ a vector bundle. Is $E$ a direct summnad of $M\times\mathbb{R}^{d}$, for some $d$?

classifying map of associated bundles

quaternion vector bundle and quaternion grassmannian

Is a virtual vector bundle the same as a vectorial bundle?

function of class C ^ 1 on manifolds

On the existence of some kind of "universal fibre bundle"

Leray-Hirsch Using Kunneth Formula from "Differential form in Algebraic Topology" by Bott and Tu

This result holds in general or just for vector bundles?

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