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Implement alternating division schemes between adjacent hexahedra and wedges #172
Implement alternating division schemes between adjacent hexahedra and wedges #172
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I don't understand the stencil below. Maybe it's been this way for a while, but I don't see any points in this stencil at a
s_idx=1
which I expect.I'm also not sure why this goes from [1,num_phi] istead of [0,num_phi-1]
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Yes, I agree that it's slightly confusing, and our indexing scheme could use some changes to make it more intuitive. The way we've defined things is that the vertex at the magnetic axis and those on the first closed flux surface all have a
s_idx
of 0. This is also whytheta_idx
begins at 1, to differentiate the first vertex on the first CFS from that on the magnetic axis.It would make much more sense to have
s_idx = 0
to always refer to the magnetic axis vertices, ands_idx = 1
refer to the first CFS. As such, we could then havetheta_idx
start from 0. I think I'll also change the naming convention from using totheta_idx
andphi_idx
to usingpoloidal_idx
andtoroidal_idx
, respectively, to avoid confusion.