Geometric Approach to Array Structure Recognition in Flatten Layout

碩士 === 元智大學 === 資訊工程學系 === 94 === This thesis proposes an algorithm to find out array structures from a layout design. The so-obtained array structures can be employed to reduce DRC processing time. Our algorithm consists of four phases. In the first phase, we build a R-B tree for all the cells with...

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Main Authors: Shih-Cheng Tsai, 蔡士成
Other Authors: 林榮彬
Format: Others
Language:en_US
Published: 2006
Online Access:http://ndltd.ncl.edu.tw/handle/98398496335597744547
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spelling ndltd-TW-094YZU053920572016-06-01T04:21:08Z http://ndltd.ncl.edu.tw/handle/98398496335597744547 Geometric Approach to Array Structure Recognition in Flatten Layout 使用幾何方法於平坦佈局資料來辨識矩陣結構 Shih-Cheng Tsai 蔡士成 碩士 元智大學 資訊工程學系 94 This thesis proposes an algorithm to find out array structures from a layout design. The so-obtained array structures can be employed to reduce DRC processing time. Our algorithm consists of four phases. In the first phase, we build a R-B tree for all the cells with the same cell template. We then employ R-B trees to find out all scratched arrays. Each of the scratched arrays is treated as a rectangle. The second phase joins the rectangular scratched arrays with the same cell template by performing a geometric union operation. An object after uniting two scratched arrays is called a scratched rabbeted array. The third phase identifies mosaic arrays by intersecting the scratched rabbeted arrays including rectangular scratched array. A mosaic array consists of many mosaic cells, each of which contains more than one cell instance. The last phase removes the noise cell from the (mosaic) arrays and decides the actual shapes of the recognized arrays by removing those cells not useful for reducing DRC processing time. The algorithm has the time complexity , where is the number of scratched rabbeted arrays and is the number of cells for . The space complexity is , where is the number of cells with template . 林榮彬 2006 學位論文 ; thesis 32 en_US
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description 碩士 === 元智大學 === 資訊工程學系 === 94 === This thesis proposes an algorithm to find out array structures from a layout design. The so-obtained array structures can be employed to reduce DRC processing time. Our algorithm consists of four phases. In the first phase, we build a R-B tree for all the cells with the same cell template. We then employ R-B trees to find out all scratched arrays. Each of the scratched arrays is treated as a rectangle. The second phase joins the rectangular scratched arrays with the same cell template by performing a geometric union operation. An object after uniting two scratched arrays is called a scratched rabbeted array. The third phase identifies mosaic arrays by intersecting the scratched rabbeted arrays including rectangular scratched array. A mosaic array consists of many mosaic cells, each of which contains more than one cell instance. The last phase removes the noise cell from the (mosaic) arrays and decides the actual shapes of the recognized arrays by removing those cells not useful for reducing DRC processing time. The algorithm has the time complexity , where is the number of scratched rabbeted arrays and is the number of cells for . The space complexity is , where is the number of cells with template .
author2 林榮彬
author_facet 林榮彬
Shih-Cheng Tsai
蔡士成
author Shih-Cheng Tsai
蔡士成
spellingShingle Shih-Cheng Tsai
蔡士成
Geometric Approach to Array Structure Recognition in Flatten Layout
author_sort Shih-Cheng Tsai
title Geometric Approach to Array Structure Recognition in Flatten Layout
title_short Geometric Approach to Array Structure Recognition in Flatten Layout
title_full Geometric Approach to Array Structure Recognition in Flatten Layout
title_fullStr Geometric Approach to Array Structure Recognition in Flatten Layout
title_full_unstemmed Geometric Approach to Array Structure Recognition in Flatten Layout
title_sort geometric approach to array structure recognition in flatten layout
publishDate 2006
url http://ndltd.ncl.edu.tw/handle/98398496335597744547
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