A study of convex regularization involving discontinuities
Regularization has been widely used to form well-posed inverse problems in computer vision, especially in low level vision. Through the detailed study on the disadvantages of nonconvex models in regularization, a general definition of influence functions has been given for convex discontinuity prese...
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sg-ntu-dr.10356-196212023-07-04T15:48:26Z A study of convex regularization involving discontinuities Huang, Yi Hong. Chan, Kap Luk School of Electrical and Electronic Engineering DRNTU::Engineering::Electrical and electronic engineering::Control and instrumentation Regularization has been widely used to form well-posed inverse problems in computer vision, especially in low level vision. Through the detailed study on the disadvantages of nonconvex models in regularization, a general definition of influence functions has been given for convex discontinuity preserving regularization. Based on this definition, the convex discontinuity adaptive (CDA) model has been constructed. The new model satisfies several desirable analytical and computational properties for regularization of ill-posed problems, such as the stability to input data and the resulting convex minimization. Master of Engineering 2009-12-14T06:18:32Z 2009-12-14T06:18:32Z 1996 1996 Thesis http://hdl.handle.net/10356/19621 en NANYANG TECHNOLOGICAL UNIVERSITY 136 p. application/pdf |
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DRNTU::Engineering::Electrical and electronic engineering::Control and instrumentation Huang, Yi Hong. A study of convex regularization involving discontinuities |
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Regularization has been widely used to form well-posed inverse problems in computer vision, especially in low level vision. Through the detailed study on the disadvantages of nonconvex models in regularization, a general definition of influence functions has been given for convex discontinuity preserving regularization. Based on this definition, the convex discontinuity adaptive (CDA) model has been constructed. The new model satisfies several desirable analytical and computational properties for regularization of ill-posed problems, such as the stability to input data and the resulting convex minimization. |
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Chan, Kap Luk |
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Chan, Kap Luk Huang, Yi Hong. |
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Theses and Dissertations |
author |
Huang, Yi Hong. |
author_sort |
Huang, Yi Hong. |
title |
A study of convex regularization involving discontinuities |
title_short |
A study of convex regularization involving discontinuities |
title_full |
A study of convex regularization involving discontinuities |
title_fullStr |
A study of convex regularization involving discontinuities |
title_full_unstemmed |
A study of convex regularization involving discontinuities |
title_sort |
study of convex regularization involving discontinuities |
publishDate |
2009 |
url |
http://hdl.handle.net/10356/19621 |
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1772827192818925568 |