users
users > RE: Inverse consistent bridging registrations
Feb 9, 2013 02:02 PM | Greg Jefferis
RE: Inverse consistent bridging registrations
Originally posted by Torsten Rohlfing:
Many thanks again,
Greg.
Hi Greg:
I think you mean the "--ic-weight" option in warp and warpx, not reformat?
yes - typo.I think you mean the "--ic-weight" option in warp and warpx, not reformat?
Anyway, I would advise against using that. It
never really worked as well as I was hoping, and I vaguely recall
it will disappear altogether in the upcoming CMTK 2.3 release
(which, sadly, isn't really making much progress right now).
This So for lack of better options, I would recommend
computing one direction and then using the explicit (numerical)
inversion for the other direction.
Just to give an example a test image reformatted with A->B or
with the inverse of B->A took 30s and 1h15 respectively.As for speed - if you need to apply the same
inverse often, you can compute a deformation field using the
xform2dfield tool, which also accepts the "--invert" option for
each transformation you give it. This way, you invert the
deformation once, sample it, and henceforth use the sampled
version.
OK so I was starting to wonder about this. But what would i do to
use the deformation field? Can it directly substitute for a
standard parametric registration input for reformatx?Another option, which isn't implemented yet
unfortunately, would be to fit a B-spline to the inverse of
whatever transformation you would like to invert. This was planned
for the next CMTK release (did I mention it's not making much
progress?)
I have also found the fit_spline_dfield. If I make a dfield (as
above) can I then use this to fit a b-spline based parametric
transform? Any tips for the whole procedure in this case?Many thanks again,
Greg.
Threaded View
Title | Author | Date |
---|---|---|
Greg Jefferis | Feb 8, 2013 | |
Torsten Rohlfing | Feb 8, 2013 | |
Greg Jefferis | Feb 9, 2013 | |
Torsten Rohlfing | Feb 10, 2013 | |
Greg Jefferis | Feb 11, 2013 | |
Torsten Rohlfing | Feb 11, 2013 | |
Greg Jefferis | Feb 12, 2013 | |