: この文書について...
: Euclidean Distance And Plan
: Part 1: Summary of
Values in blue needs to be agreed upon
- We wish to take a registered set, perturb it, and then evaluate its
model
- Given a perturbation method which behaves the way we expect,
- Run a series of [10] instantiations. This means
re-selecting random warps and averaging the results to get smoother
curves.
- Run a series of progressively increasing warps. A large enough series
is required in order to sample the model quality curve. The more points,
the smoother the curve; [7] point might be a
reasonable number.
- Try a variety of shuffle distances in the evaluation, e.g. Euclidean,
5 neighbours, 9, and 12 neighbours? (totalling in [4]shuffle radii)
- Investigate the inclusion of a different number of modes in the evaluation.
Will just [1] choice (say [5]principal modes) suffice?
- Compare results with overlap measures
- Open questions: which results to compare specifically? How
can different results, corresponding to different parameters, be composed
in a single figure?
: この文書について...
: Euclidean Distance And Plan
: Part 1: Summary of
Roy Schestowitz
平成17年6月21日