Image registration Flashcards
1
Q
What is image registration
A
- ‘image matching’
- images of same object taken at different times using different methods
- necessary to compare two objects
- determine unknown geometric transformation (rotated, translated, elastically deformed)
2
Q
Why use image registration
A
- analyse differences
- combine informations
3
Q
registration framework
A
- transformation (mapping)
- similarity measure
optimization
4
Q
Registration in a closed loop:
A
1 init 2 estimate similarity 3 check convergence 4 update transformation 5 warp template image -> 2
5
Q
transformation
A
goal: bring template image with transformation into alignment with reference image
6
Q
types of transformation
A
- highly dependend on expected spatial changes
- affine-linear
- non-linar
7
Q
Affine linear
A
- translation only
- rigid transformation (retains size and angular relations; involves translation and rotation)
- scaling (addition of isotropic scale to the rigid transformation)
- affine (preserves lines and parallel lines; angular relations no longer conserved; used when little information about image distortion is known)
8
Q
Non-linear (deformable) transformations
A
- no matrix representation, can be very complex
- compute image deformations from a fixed number of basis functions defined by the transformation parameters
- m=3 cubic splines (expressed in basis set of polynomials: B-spline)
9
Q
B-spline transformations
A
+ easy to implement and low complexity
+ computationally efficient
- no strict physical meaning
- knot positions not necessarly information-rich positions
10
Q
common applications of non-linear registration
A
- tissue motion
- deformation compensation
- longitudinal tissue changes
11
Q
Registration Basis
A
- extrinsic: (invasive vs. non-invasive)
- intrinsic: uses information available iwithin the images to estimate the transformation (landmark based, surface to surface)
12
Q
intensity based similarity measures
A
- calculation directly from voxel values
- SSD (sum of squared differences)
- NCC (normalized correlation measures)
- joint entropy
- NMI (normalized mutual information)
13
Q
Sum of squared differences
A
- subtract each tamplate image voxel from spacial corresponding ref image voxal
- used in academic settings
- unreliable for multi-model registration or registration of contrast varying images
14
Q
Normalized correlation coefficient
A
- estimates the difference of two statistical distributions in terms of their standard deviations around the mean
- computationally more expensive
- can be used for multimodal registration
15
Q
Information theoretic measures
A
- measures joint information content of reference and template images
- measured by entropy
- treat image intensities as random variables