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I'd like to plot 3-D vectors (arrows) on a spherical shell given as in: https://www.google.com.pk/search?q=Bloch+sphere&espv=2&source=lnms&tbm=isch&sa=X&ved=0ahUKEwibk5v9k7fQAhXHthoKHUxoCt4Q_AUICCgB&biw=1360&bih=662#imgrc=Z3va-OLlWqIExM%3A

I'd then like to table the different vectors for different times and create an animation of the evolution of the vectors.

How should one go about it?

The expression I essentially wish to plot is:

$$ \vec{n}(\tau) = \Big ( e^{- \gamma(\tau)} \sin \theta \cos \phi, e^{- \gamma(\tau)} \sin \theta \sin \phi, \cos \theta \Big ), $$

where $\gamma$ is some function of the time, $\tau$.

Junaid Aftab
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