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This repository has been archived by the owner on Jun 15, 2023. It is now read-only.
I am working on affine registration with Affine DTI Transform. In the source article, the shearing matrix is defined as :
(1 gx*gz 0)
(gy 1 0)
(0 gz 1)
On the Simple Elastix website, it is written that the shearing matrix G is written as Gx Gy Gz.
Is it possible to have the shape and content of these three matrices ? I would need them to be sure of the range of the shearing angles (possibly arctan(gx) for the x dimension for example)
Additionnally, with a matrix T of the form T(x)=RGS(x−c)+t+c , is it possible to recover the initial parameters (3 rotation angles, 3 translation values, 3 shearing and 3 scaling)? If yes, is there an unique solution, or different possible solutions with a link between them?
The text was updated successfully, but these errors were encountered:
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Hello,
I am working on affine registration with Affine DTI Transform. In the source article, the shearing matrix is defined as :
(1 gx*gz 0)
(gy 1 0)
(0 gz 1)
On the Simple Elastix website, it is written that the shearing matrix G is written as Gx Gy Gz.
Is it possible to have the shape and content of these three matrices ? I would need them to be sure of the range of the shearing angles (possibly arctan(gx) for the x dimension for example)
Additionnally, with a matrix T of the form T(x)=RGS(x−c)+t+c , is it possible to recover the initial parameters (3 rotation angles, 3 translation values, 3 shearing and 3 scaling)? If yes, is there an unique solution, or different possible solutions with a link between them?
The text was updated successfully, but these errors were encountered: