A Graded Approach for Shape Representation

碩士 === 國立交通大學 === 資訊工程研究所 === 81 === Visual concepts involved in real world usually possess graded structures. Generally speaking, macroviews of objects can obtain global perception; conversely, details of objects be obtained by microviews....

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Main Authors: Wei Chang. Tsai, 蔡維銓
Other Authors: Shu Yuen. Hwang
Format: Others
Language:en_US
Published: 1993
Online Access:http://ndltd.ncl.edu.tw/handle/00199385105635928516
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spelling ndltd-TW-081NCTU03920682016-07-20T04:11:36Z http://ndltd.ncl.edu.tw/handle/00199385105635928516 A Graded Approach for Shape Representation 階層式的影像表示法 Wei Chang. Tsai 蔡維銓 碩士 國立交通大學 資訊工程研究所 81 Visual concepts involved in real world usually possess graded structures. Generally speaking, macroviews of objects can obtain global perception; conversely, details of objects be obtained by microviews. A really intelligent computer vision system must respond to the visual perception in the similar way as a human does. In graded representation, rough description only needs few important features. The finer the representation would be, the more the features should be included. However, the importance of a feature cannot be easily judged by computer vision systems. Instead of selecting features derived from the primary object, most researcheres employed multiscale or multiresolution approach to reducing the number of selected features. This thesis presents an approach to constructing a graded representation for shapes. A graded shape representation is derived from a set of approximation representations. Each approximation representation is further divided into three levels: pixel level, token level and component level. The contribution of this thesis is that it proposed a new approach to representing object shapes like the perceptive way of human being. The approach also defines a ratio to measure the similarity. Most importantly, an efficient procedure of part decomposition was proposed. As we know, this task is not easy for computer systems. Shu Yuen. Hwang 黃書淵 1993 學位論文 ; thesis 77 en_US
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description 碩士 === 國立交通大學 === 資訊工程研究所 === 81 === Visual concepts involved in real world usually possess graded structures. Generally speaking, macroviews of objects can obtain global perception; conversely, details of objects be obtained by microviews. A really intelligent computer vision system must respond to the visual perception in the similar way as a human does. In graded representation, rough description only needs few important features. The finer the representation would be, the more the features should be included. However, the importance of a feature cannot be easily judged by computer vision systems. Instead of selecting features derived from the primary object, most researcheres employed multiscale or multiresolution approach to reducing the number of selected features. This thesis presents an approach to constructing a graded representation for shapes. A graded shape representation is derived from a set of approximation representations. Each approximation representation is further divided into three levels: pixel level, token level and component level. The contribution of this thesis is that it proposed a new approach to representing object shapes like the perceptive way of human being. The approach also defines a ratio to measure the similarity. Most importantly, an efficient procedure of part decomposition was proposed. As we know, this task is not easy for computer systems.
author2 Shu Yuen. Hwang
author_facet Shu Yuen. Hwang
Wei Chang. Tsai
蔡維銓
author Wei Chang. Tsai
蔡維銓
spellingShingle Wei Chang. Tsai
蔡維銓
A Graded Approach for Shape Representation
author_sort Wei Chang. Tsai
title A Graded Approach for Shape Representation
title_short A Graded Approach for Shape Representation
title_full A Graded Approach for Shape Representation
title_fullStr A Graded Approach for Shape Representation
title_full_unstemmed A Graded Approach for Shape Representation
title_sort graded approach for shape representation
publishDate 1993
url http://ndltd.ncl.edu.tw/handle/00199385105635928516
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