Fasciculus:Parallel transport.png

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E Vicipaedia

Parallel_transport.png(510 × 570 elementa imaginalia, magnitudo fasciculi: 59 chiliocteti, typus MIME: image/png)

Hic fasciculus apud Vicimedia Communia iacet; in aliis inceptis adhiberi potest. Contenta paginae descriptionis fasciculi subter monstrantur.

Summarium

Descriptio

Curvatura intrinseca della sfera: dopo il trasporto parallelo di un vettore lungo il percorso chiuso ANB, il vettore subisce un deviazione proporzionale alla superficie dell'area racchiusa dal percorso e alla curvatura della sfera.

Intrinsic curvature of the sphere: if you parallel-transport a vector around the closed loop ANB, the vector is shifted proportionally to the area delimited by the closed loop and to the curvature of the sphere.
Datum
Fons Opus proprium
Auctor Luca Antonelli (Luke Antony)

Potestas usoris

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w:en:Creative Commons
attributio aequa parte
This file is licensed under the Creative Commons Attribution-Share Alike 2.5 Generic, 2.0 Generic and 1.0 Generic license.
Tibi licet:
  • communicare – copiare, distribuere et committere hoc opus
  • to remix – to adapt the work
His condicionibus:
  • attributio – You must give appropriate credit, provide a link to the license, and indicate if changes were made. You may do so in any reasonable manner, but not in any way that suggests the licensor endorses you or your use.
  • aequa parte – If you remix, transform, or build upon the material, you must distribute your contributions under the same or compatible license as the original.
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31 Augusti 2006

Historia fasciculi

Presso die vel tempore fasciculum videbis, sicut tunc temporis apparuit.

Dies/TempusMinutioDimensionesUsorSententia
recentissima22:04, 31 Augusti 2006Minutum speculum redactionis 22:04, 31 Augusti 2006 factae510 × 570 (59 chiliocteti)Luca Antonelli{{Information| |Description=Curvatura intrinseca della sfera: dopo il trasporto parallelo di un vettore lungo un percorso questo, il vettore subisce un deviazione proporzionale alla superficie dell'area racchiusa dal percorso e alla curvatura della sfera.

Ad hunc fasciculum nectit:

Usus fasciculi per inceptus Vicimediorum