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題名:Urban Growth Simulation by Using Fractals and the Diffusion Limited Aggregation Model--A Case Study of the Taipei City
書刊名:建築學報
作者:邱茂林詹振維
作者(外文):Chiu, Mao-linChan, Chen-wei
出版日期:2003
卷期:42
頁次:頁61-77
主題關鍵詞:都市型態研究碎形幾何電腦模擬限制分佈模式Urban morphologyFractal geometryComputer simulationDiffusion-limited aggregation
原始連結:連回原系統網址new window
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  • 被引用次數被引用次數:期刊(0) 博士論文(0) 專書(0) 專書論文(0)
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  • 共同引用共同引用:2
  • 點閱點閱:30
     本研究乃應用碎形幾何與限制分佈模式以模擬都市型態成長。首先,回顧碎形幾何、林氏系統、限制分佈模式與都市型態模式。其次,應用Java語言建立一個網路之電腦模擬都市型態系統Fractal-US。本研究並以臺北市為例,分析與模擬1895-2000年間之成長過程來檢驗碎形幾何相關的模擬課題。本文研究發現都市型態成長過程可以碎形幾何理論與限制分布模式藉由電腦輔助模擬,但是必須同時慮都市型態之模擬條件、表示法,與詮釋其結果。
     This paper attempts to use fractal geometry and the diffusion-limited aggregation (DLA) model for urban growth simulation. Fractal geometry, L-system, the DLA model, and related urban growth theories are examined. Then an urban simulation system, Fractal-US, is built on the web by JavaScript for studying urban forms based on fractal geometry and L-system. The city of Taipei is simulated in the period of 1895-2000 to visualize urban growth patterns. The study indicates that computer visual simulation can better illustrate the evolution of urban formation, and consequently understand and discuss the process or impacts in certain areas. Three issues are considered important in the study: (1) factors selection in simulation of the urban form, (2) representation of the urban growth patterns, and (3) interpretation of the simulation result.
期刊論文
1.邱茂林、李俊利(1997)。都市天際線量化分析之研究。建築學報,22,63-79。new window  延伸查詢new window
2.White, R.、Engelen, G.(1993)。Cellular Automata and Fractal Urban Form: A Cellular Modelling Approach to the Evolution of Urban Land-Use Patterns。Environment and Planning A: Economy and Space,25(8),1175-1199。  new window
3.葉嘉安、Li, Xia(2001)。A constrained CA model for the simulation and planning of sustainable urban forms by using GIS。Environment and Planning, B: Planning and Design,28(5),733-753。  new window
4.Batty, M.(1999)。A research programme for urban morphology。Environment and Planning, B: Planning and Design,26,475-476。  new window
5.Batty, M.、Kim, Kwang Sik(1992)。Form follow function: Reformulating urban population density function。Urban Studies,29(7),1043-1070。  new window
6.Batty, M.、Xie, Yichun(1997)。Possible urban automata。Environment and Planning, B: Planning and Design,24(2),175-192。  new window
7.Benguigui, L.、Czamanski, D.、Marinov, M.、Portugali, Y.(2000)。When and where is a city fractal?。Environment and Planning, B: Planning and Design,27,507-519。  new window
8.Batty, M.、Fotheringham, A. S.、Longley, P.(1989)。Diffusion-limited aggregation and the fractal nature of urban growth。Papers of the Regional Science Association,67,55-69。  new window
會議論文
1.Caneparo, L.、Robiglio, M.(2001)。Evolutionary automata for suburban form simulation。Eindhoven, Netherlands。767-780。  new window
2.詹振維、邱茂林(2000)。A simulation study of urban growth patterns with fractal geometry。Singapore。55-64。  new window
學位論文
1.謝祥偉(1998)。以碎形幾何理論分析都市天際線之研究,沒有紀錄。  延伸查詢new window
2.陳喬峰(1996)。應用碎形理論之整體空間限制發展模式探討都市空間結構之研究,臺中。  延伸查詢new window
3.許玉琴(1994)。臺北市都市空間結構發展探討與碎形應用模式之初探,沒有紀錄。  延伸查詢new window
4.林如珍(1997)。以準碎形空間混合度指標探討都市土地使用型態的自我組織-整體空間發展受限模式之應用,臺北。  延伸查詢new window
圖書
1.林欽榮(1995)。都市設計在台灣。臺北:創興出版社有限公司。  延伸查詢new window
2.Batty, M.、Longley, P. A.(1994)。Fractal Cities。Fractal Cities。London, UK。  new window
3.Bovill, C.(1996)。Fractal Geometry in Architecture and Design。Fractal Geometry in Architecture and Design。Boston, MA:Birkhaudser Press。  new window
4.Hanan, J.、Prusinkiewicz, P.(1989)。Lindenmayer Systems, Fractals, and Plants。Lindenmayer Systems, Fractals, and Plants。New York, NY。  new window
5.Peitgen, H. O.、Jurgens, H.、Saupe, D.(1992)。Chaos and Fractals - New Frontier of Science。Chaos and Fractals - New Frontier of Science。New York, NY。  new window
6.Vicsek, T.(1992)。Fractal Growth Phenomena。Fractal Growth Phenomena。Singapore。  new window
 
 
 
 
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