Discrete Wire Sizing under Current Density Constraints

碩士 === 國立清華大學 === 資訊工程學系 === 94 === In this thesis, we present an approach to discrete wire sizing subject to current density constraints. The approach contains two steps. The first step is to derive a continuous wire shape function in which every location of the wire has the same current density an...

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Main Authors: You-Lung Lin, 林祐隆
Other Authors: Ting-Chi Wang
Format: Others
Language:zh-TW
Published: 2006
Online Access:http://ndltd.ncl.edu.tw/handle/45294781144835376749
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spelling ndltd-TW-094NTHU53921242015-12-16T04:42:36Z http://ndltd.ncl.edu.tw/handle/45294781144835376749 Discrete Wire Sizing under Current Density Constraints 電流密度限制下的離散型線寬調整 You-Lung Lin 林祐隆 碩士 國立清華大學 資訊工程學系 94 In this thesis, we present an approach to discrete wire sizing subject to current density constraints. The approach contains two steps. The first step is to derive a continuous wire shape function in which every location of the wire has the same current density and satisfies the given current density constraint. The second step is to convert the continuous shape function into a discrete one without violating the given current density constraint, for which three linear-time methods are presented. The first one is a simple heuristic method, and the second one is near optimal. Both methods have the property that the wire width at any location is no less than the wire width of the given continuous wire sizing solution at the same location. The last method can be proved to obtain a discrete wire sizing solution of minimum area for the case without considering wire resistance. We conduct extensive experiments, and the results show that three methods are all very efficient, and among them, the simple heuristic method is the fastest one while the optimal method is the slowest one. Besides, the near optimal method is always able to generate a solution of smaller wire area than the simple heuristic method while it is slightly worse than the optimal method. Ting-Chi Wang 王廷基 2006 學位論文 ; thesis 29 zh-TW
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description 碩士 === 國立清華大學 === 資訊工程學系 === 94 === In this thesis, we present an approach to discrete wire sizing subject to current density constraints. The approach contains two steps. The first step is to derive a continuous wire shape function in which every location of the wire has the same current density and satisfies the given current density constraint. The second step is to convert the continuous shape function into a discrete one without violating the given current density constraint, for which three linear-time methods are presented. The first one is a simple heuristic method, and the second one is near optimal. Both methods have the property that the wire width at any location is no less than the wire width of the given continuous wire sizing solution at the same location. The last method can be proved to obtain a discrete wire sizing solution of minimum area for the case without considering wire resistance. We conduct extensive experiments, and the results show that three methods are all very efficient, and among them, the simple heuristic method is the fastest one while the optimal method is the slowest one. Besides, the near optimal method is always able to generate a solution of smaller wire area than the simple heuristic method while it is slightly worse than the optimal method.
author2 Ting-Chi Wang
author_facet Ting-Chi Wang
You-Lung Lin
林祐隆
author You-Lung Lin
林祐隆
spellingShingle You-Lung Lin
林祐隆
Discrete Wire Sizing under Current Density Constraints
author_sort You-Lung Lin
title Discrete Wire Sizing under Current Density Constraints
title_short Discrete Wire Sizing under Current Density Constraints
title_full Discrete Wire Sizing under Current Density Constraints
title_fullStr Discrete Wire Sizing under Current Density Constraints
title_full_unstemmed Discrete Wire Sizing under Current Density Constraints
title_sort discrete wire sizing under current density constraints
publishDate 2006
url http://ndltd.ncl.edu.tw/handle/45294781144835376749
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