The physics behind the displacement vector, specifically the radial part (\xi_r), confuse me a bit,
Using the relation between lagrangian and eulerian perturbations for scalar quantities, it quickly becomes apparent that
\delta r = r' + \xi_r
However, I have some nagging feeling in the back of my mind, that r' might be zero (although I haven't been able to find explicit arguments for it anywhere).
Am I completely off the mark? Or am I just overcomplicating things?
Kind regards
- Peter
Understanding the displacement vector
- rhtownsend
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Re: Understanding the displacement vector
Good question, Peter! Because Eulerian perturbations are fixed position, by definition r' = 0 and so delta r = xi_r