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Nonrigid Point Set Registration With Robust Transformation Learning Under Manifold Regularization
- Source :
- IEEE Transactions on Neural Networks and Learning Systems. 30:3584-3597
- Publication Year :
- 2019
- Publisher :
- Institute of Electrical and Electronics Engineers (IEEE), 2019.
-
Abstract
- © 2012 IEEE. This paper solves the problem of nonrigid point set registration by designing a robust transformation learning scheme. The principle is to iteratively establish point correspondences and learn the nonrigid transformation between two given sets of points. In particular, the local feature descriptors are used to search the correspondences and some unknown outliers will be inevitably introduced. To precisely learn the underlying transformation from noisy correspondences, we cast the point set registration into a semisupervised learning problem, where a set of indicator variables is adopted to help distinguish outliers in a mixture model. To exploit the intrinsic structure of a point set, we constrain the transformation with manifold regularization which plays a role of prior knowledge. Moreover, the transformation is modeled in the reproducing kernel Hilbert space, and a sparsity-induced approximation is utilized to boost efficiency. We apply the proposed method to learning motion flows between image pairs of similar scenes for visual homing, which is a specific type of mobile robot navigation. Extensive experiments on several publicly available data sets reveal the superiority of the proposed method over state-of-the-art competitors, particularly in the context of the degenerated data.
- Subjects :
- Manifold regularization
Computer Networks and Communications
business.industry
Computer science
ComputingMethodologies_IMAGEPROCESSINGANDCOMPUTERVISION
Point set registration
Pattern recognition
02 engineering and technology
Mixture model
Manifold
Computer Science Applications
Set (abstract data type)
Kernel (linear algebra)
Transformation (function)
Artificial Intelligence
Feature (computer vision)
Kernel (statistics)
0202 electrical engineering, electronic engineering, information engineering
Artificial Intelligence & Image Processing
020201 artificial intelligence & image processing
Point (geometry)
Artificial intelligence
business
Software
Reproducing kernel Hilbert space
Subjects
Details
- ISSN :
- 21622388 and 2162237X
- Volume :
- 30
- Database :
- OpenAIRE
- Journal :
- IEEE Transactions on Neural Networks and Learning Systems
- Accession number :
- edsair.doi.dedup.....fa11d72456acc7f028b45c3b0c16f264