Coupled PDEs for non-rigid registration and segmentation
In this paper we present coupled partial differential equations (PDEs) for the problem of joint segmentation and registration. The registration component of the method estimates a deformation field between boundaries of two structures. The desired coupling comes from two PDEs that estimate a common...
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Published in | 2005 IEEE Computer Society Conference on Computer Vision and Pattern Recognition (CVPR'05) Vol. 1; pp. 168 - 175 vol. 1 |
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Main Authors | , |
Format | Conference Proceeding |
Language | English |
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2005
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Abstract | In this paper we present coupled partial differential equations (PDEs) for the problem of joint segmentation and registration. The registration component of the method estimates a deformation field between boundaries of two structures. The desired coupling comes from two PDEs that estimate a common surface through segmentation and its non-rigid registration with a target image. The solutions of these two PDEs both decrease the total energy of the surface, and therefore aid each other in finding a locally optimal solution. Our technique differs from recently popular joint segmentation and registration algorithms, all of which assume a rigid transformation among shapes. We present both the theory and results that demonstrate the effectiveness of the approach. |
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AbstractList | In this paper we present coupled partial differential equations (PDEs) for the problem of joint segmentation and registration. The registration component of the method estimates a deformation field between boundaries of two structures. The desired coupling comes from two PDEs that estimate a common surface through segmentation and its non-rigid registration with a target image. The solutions of these two PDEs both decrease the total energy of the surface, and therefore aid each other in finding a locally optimal solution. Our technique differs from recently popular joint segmentation and registration algorithms, all of which assume a rigid transformation among shapes. We present both the theory and results that demonstrate the effectiveness of the approach. |
Author | Slabaugh, G. Unal, G. |
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Snippet | In this paper we present coupled partial differential equations (PDEs) for the problem of joint segmentation and registration. The registration component of... |
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StartPage | 168 |
SubjectTerms | Anatomical structure Application software Biomedical imaging Deformable models Image motion analysis Image segmentation Joints Medical diagnostic imaging Partial differential equations Shape |
Title | Coupled PDEs for non-rigid registration and segmentation |
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