One-Dimension Field or Calculus of Entanglement
碩士 === 國立成功大學 === 建築學系碩博士班 === 98 === All begin in points, which extend to form a continuous line, say it the One-Dimension Field. By the external force impressed, the line moves and creates field. In the One-Dimension Field both two-D and three-D spaces are but visual illusions. This study focuses...
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ndltd-TW-098NCKU52220452015-11-06T04:04:00Z http://ndltd.ncl.edu.tw/handle/93634127926922943218 One-Dimension Field or Calculus of Entanglement 單維場域或是糾纏算術 Chien-ChouHung 洪健洲 碩士 國立成功大學 建築學系碩博士班 98 All begin in points, which extend to form a continuous line, say it the One-Dimension Field. By the external force impressed, the line moves and creates field. In the One-Dimension Field both two-D and three-D spaces are but visual illusions. This study focuses on the mechanisms of production three-D line, and its potential for making various forms of space. The mechanisms entertain the idea of continuity. The thesis is divided into four sections. Section 1 is about analysis of mechanisms. Section 2 outlines the rule of the One-Dimension Field. Section 3 is devoted to the understanding of the characteristics and limits of the line construction by simulating two building cases. Finally, the One-Dimension Field methods are applied to create the chair, the wall, the labyrinth, the corrugation, and the spiral. Keywords Machine / Continuity / Parameter / Procedural form Ming-Hung Wang 王明蘅 2010 學位論文 ; thesis 94 zh-TW |
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zh-TW |
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Others
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碩士 === 國立成功大學 === 建築學系碩博士班 === 98 === All begin in points, which extend to form a continuous line, say it the One-Dimension Field. By the external force impressed, the line moves and creates field. In the One-Dimension Field both two-D and three-D spaces are but visual illusions.
This study focuses on the mechanisms of production three-D line, and its potential for making various forms of space. The mechanisms entertain the idea of continuity.
The thesis is divided into four sections. Section 1 is about analysis of mechanisms. Section 2 outlines the rule of the One-Dimension Field. Section 3 is devoted to the understanding of the characteristics and limits of the line construction by simulating two building cases. Finally, the One-Dimension Field methods are applied to create the chair, the wall, the labyrinth, the corrugation, and the spiral.
Keywords
Machine / Continuity / Parameter / Procedural form
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author2 |
Ming-Hung Wang |
author_facet |
Ming-Hung Wang Chien-ChouHung 洪健洲 |
author |
Chien-ChouHung 洪健洲 |
spellingShingle |
Chien-ChouHung 洪健洲 One-Dimension Field or Calculus of Entanglement |
author_sort |
Chien-ChouHung |
title |
One-Dimension Field or Calculus of Entanglement |
title_short |
One-Dimension Field or Calculus of Entanglement |
title_full |
One-Dimension Field or Calculus of Entanglement |
title_fullStr |
One-Dimension Field or Calculus of Entanglement |
title_full_unstemmed |
One-Dimension Field or Calculus of Entanglement |
title_sort |
one-dimension field or calculus of entanglement |
publishDate |
2010 |
url |
http://ndltd.ncl.edu.tw/handle/93634127926922943218 |
work_keys_str_mv |
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