File:Connection-on-sphere.png
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Connection-on-sphere.png (270 × 262 pixels, file size: 17 KB, MIME type: image/png)
Summary
| Description | English: Transporting a vector along two different curves with the same initial and terminal point on a manifold gives different results. This picture uses the Levi-Civita connection for parallel transport along the red and blue curves on the sphere. |
| Date | 12 August 2006 (original upload date) |
| Source | Transferred from en.wikipedia to Commons by User:Ylebru using CommonsHelper. |
| Author | Fjung at en.wikipedia |
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This math image could be re-created using vector graphics as an SVG file. This has several advantages; see Commons:Media for cleanup for more information. If an SVG form of this image is available, please upload it and afterwards replace this template with {{vector version available|new image name}}.
It is recommended to name the SVG file “Connection-on-sphere.svg”—then the template Vector version available (or Vva) does not need the new image name parameter. |
Licensing
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This work has been released into the public domain by its author, Fjung at English Wikipedia. This applies worldwide. In some countries this may not be legally possible; if so: Fjung grants anyone the right to use this work for any purpose, without any conditions, unless such conditions are required by law. |
Original upload log
The original description page was here. All following user names refer to en.wikipedia.
- 2006-08-12 10:29 Fjung 270×262× (17015 bytes) Transporting a vector along two different curves with the same initial and terminal point on a manifold gives different results. This picture uses the Levi-Civita [[Mathematic (connection)|connection]] for parallel transport along the red an blue curves
File history
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 15:25, 3 November 2008 | | 270 × 262 (17 KB) | File Upload Bot (Magnus Manske) | {{BotMoveToCommons|en.wikipedia}} {{Information |Description={{en|Transporting a vector along two different curves with the same initial and terminal point on a manifold gives different results. This picture uses the Levi-Civita [[:en:Connection (mathem |
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