Abstract
Adding external knowledge improves the results for ill-posed prob-
lems. In this paper, we present a new computational framework
for image registration when adding constraints on the trans-
formation. We demonstrate that unconstrained registration can
lead to ambiguous and non-physical results. Adding appropriate
constraints introduces prior knowledge and contributes to reli-
ability and uniqueness of the registration. Particularly, we con-
sider recently proposed locally rigid transformations and volume
preserving constraints as examples.
lems. In this paper, we present a new computational framework
for image registration when adding constraints on the trans-
formation. We demonstrate that unconstrained registration can
lead to ambiguous and non-physical results. Adding appropriate
constraints introduces prior knowledge and contributes to reli-
ability and uniqueness of the registration. Particularly, we con-
sider recently proposed locally rigid transformations and volume
preserving constraints as examples.
| Original language | Undefined/Unknown |
|---|---|
| Journal | Linear Algebra and Its Applications |
| Volume | 431 |
| Pages (from-to) | 459-470 |
| Number of pages | 12 |
| ISSN | 0024-3795 |
| Publication status | Published - 2009 |
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