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Automatic alignment and angle refinement in tomography using fiducial markers

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Automatic alignment and angle refinement in tomography using fiducial markers. Chao ... Automatically tracking the position of each marker, and align each image ... – PowerPoint PPT presentation

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Title: Automatic alignment and angle refinement in tomography using fiducial markers


1
Automatic alignment and angle refinement in
tomography using fiducial markers
  • Chao

2
Purpose
  • Automatically tracking the position of each
    marker, and align each image precisely.
  • Using these positions to refine the tilt axis,
    tilt angle and rotation angle of each image.
  • Finally, using these refined parameters to do
    the 3D reconstruction

3
Basic theory
Assume we have totally v images and s markers in
each image image 1,2,3,,i,v marker1,2,3,
,j,.s
4
Classic method
Using center of mass frame
5
Shortcomings
  • If the markers are not well distributed, i.e. the
    center of mass is not around the center of the
    image, then you can not use the full information
    of the image.
  • It requires that the position of each image is
    precisely known, which does not apply to the
    automatic marker picking case.

6
Alternative method
Using the zero tilted image as the reference
frame
Build the marker pattern , using cross
correlation to get the image shift.
7
Angle refinement
Using brute force way, vary the 3 angles around
their initial values(-5 to 5 degree), find the
values which minimize the chi square.
8
Program flow
  • Go to the zero tilted image, manually pick some
    good markers( spread, no cluster),
  • save to a star file.
  • Build a marker pattern image, cross correlate
    with the 1st tilted image, get the shift.
  • Build individual marker image, cross correlate
    with the 1st tilted image, search the
  • peaks near their theoretical positions.
  • 4. Refine the z-coordinate of each marker
  • Repeat step23 for the rest of images.
  • Refine the 3 angles for each image.
  • Go back to step1, repeat this flow until some
    figure of merit has been reached.

9
Demonstration
10
I am working on this
  • Local search will never work in case of the
    cluster, need find a way to use the information
    of the cluster structure
  • Find a better algorithm to vary the angles and
    z-coordinates, to increase speed.
  • Apply this to dual-axis series
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