List questions from hopf-fibration

Published on 21 May 2016 - 10:21

189

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Hopf map visualization (animation request)

Published on 05 Mar 2026 - 21:43

367

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Calculating The Fundamental Group of the Hopf Fibration

Published on 06 Mar 2026 - 5:29

920

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Hopf fibration and exact sequence in homotopy

Published on 15 Mar 2026 - 10:02

675

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What is $\pi_{31}(S^2)$?

Published on 24 Mar 2026 - 14:09

923

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Global Section for Hopf Fibration

Published on 04 Aug 2013 - 5:07

1.2k

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Hopf fibration and $\pi_3(\mathbb{S}^2)$

Published on 10 Dec 2013 - 10:03

1.1k

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Pullback of a form using the Hopf fibration

Published on 30 Jan 2014 - 12:08

209

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How to show that the map $\pi: z\mapsto ziz^*$ is onto $S^2$?

Published on 23 Apr 2017 - 5:00

39

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Largest elementary neighbourhood

Published on 07 May 2017 - 17:55

432

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Techniques for computing the Brouwer degree of a smooth map

Published on 28 May 2017 - 23:23

1.9k

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Visualizing Hopf fibration $S^3\to S^2$ as a based map $S^1\to \mathrm{Map}(S^2,S^2)$

Published on 08 Jun 2017 - 3:59

64

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Is there an analogue of the Hopf map for finite fields?

Published on 13 Jun 2017 - 14:43

749

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Distance function on the complex projective space

Published on 29 Jun 2017 - 0:49

79

Views

Is there an analogue of the hopf fibration for the hemisphere off $S^3$?

Published on 11 Jul 2017 - 15:20

List Question

Showing that the Hopf fibration is a non-trivial fibre bundle

Hopf map visualization (animation request)

Calculating The Fundamental Group of the Hopf Fibration

Hopf fibration and exact sequence in homotopy

What is $\pi_{31}(S^2)$?

Global Section for Hopf Fibration

Hopf fibration and $\pi_3(\mathbb{S}^2)$

Pullback of a form using the Hopf fibration

How to show that the map $\pi: z\mapsto ziz^*$ is onto $S^2$?

Largest elementary neighbourhood

Techniques for computing the Brouwer degree of a smooth map

Visualizing Hopf fibration $S^3\to S^2$ as a based map $S^1\to \mathrm{Map}(S^2,S^2)$

Is there an analogue of the Hopf map for finite fields?

Distance function on the complex projective space

Is there an analogue of the hopf fibration for the hemisphere off $S^3$?

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