Dynamic and Progressive Three Dimensional Model Metamorphosis

碩士 === 國立成功大學 === 資訊工程學系碩博士班 === 91 === We propose a novel algorithm for Three Dimensional Model Metamorphosis in this paper. There are two meanings of “Dynamic” here. One meaning is to insert / remove vertices dynamically during the sequence of morphing. Another meaning is to move vertices dynamica...

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Main Authors: Chien-chi Huang, 黃劔麒
Other Authors: Tong-Yee Lee
Format: Others
Language:zh-TW
Published: 2003
Online Access:http://ndltd.ncl.edu.tw/handle/32295751649963988373
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spelling ndltd-TW-091NCKU53920612016-06-22T04:13:47Z http://ndltd.ncl.edu.tw/handle/32295751649963988373 Dynamic and Progressive Three Dimensional Model Metamorphosis 動態漸進式三維模型變形 Chien-chi Huang 黃劔麒 碩士 國立成功大學 資訊工程學系碩博士班 91 We propose a novel algorithm for Three Dimensional Model Metamorphosis in this paper. There are two meanings of “Dynamic” here. One meaning is to insert / remove vertices dynamically during the sequence of morphing. Another meaning is to move vertices dynamically during the sequence of morphing. In our algorithm the number of vertices and the position of each vertex are no longer fixed. During inserting / removing vertices phase, we use a control map to decide the order of each vertex. The control map is composed of curvature map, deformed area map and distance map. In this phase, we can handle the number of vertices (or triangles) in a reasonable range. After this phase, the resulting interpolation models are more suitable for application. During moving vertices phase, we use the WCVD (Weighted Centoidal Voronoi Diagram) method and another control map to move vertices dynamically on flattened map. By moving vertices to more suitable positions,we get finer interpolation models and smoother sequence of morphing. In our algorithm, we need to add, remove and move vertices dynamically during the sequence of morphing. By using some of hardware acceleration and highly efficient algorithm, the efficiency of our method is still reasonable. Tong-Yee Lee 李同益 2003 學位論文 ; thesis 98 zh-TW
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description 碩士 === 國立成功大學 === 資訊工程學系碩博士班 === 91 === We propose a novel algorithm for Three Dimensional Model Metamorphosis in this paper. There are two meanings of “Dynamic” here. One meaning is to insert / remove vertices dynamically during the sequence of morphing. Another meaning is to move vertices dynamically during the sequence of morphing. In our algorithm the number of vertices and the position of each vertex are no longer fixed. During inserting / removing vertices phase, we use a control map to decide the order of each vertex. The control map is composed of curvature map, deformed area map and distance map. In this phase, we can handle the number of vertices (or triangles) in a reasonable range. After this phase, the resulting interpolation models are more suitable for application. During moving vertices phase, we use the WCVD (Weighted Centoidal Voronoi Diagram) method and another control map to move vertices dynamically on flattened map. By moving vertices to more suitable positions,we get finer interpolation models and smoother sequence of morphing. In our algorithm, we need to add, remove and move vertices dynamically during the sequence of morphing. By using some of hardware acceleration and highly efficient algorithm, the efficiency of our method is still reasonable.
author2 Tong-Yee Lee
author_facet Tong-Yee Lee
Chien-chi Huang
黃劔麒
author Chien-chi Huang
黃劔麒
spellingShingle Chien-chi Huang
黃劔麒
Dynamic and Progressive Three Dimensional Model Metamorphosis
author_sort Chien-chi Huang
title Dynamic and Progressive Three Dimensional Model Metamorphosis
title_short Dynamic and Progressive Three Dimensional Model Metamorphosis
title_full Dynamic and Progressive Three Dimensional Model Metamorphosis
title_fullStr Dynamic and Progressive Three Dimensional Model Metamorphosis
title_full_unstemmed Dynamic and Progressive Three Dimensional Model Metamorphosis
title_sort dynamic and progressive three dimensional model metamorphosis
publishDate 2003
url http://ndltd.ncl.edu.tw/handle/32295751649963988373
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