【摘要】：現(xiàn)代建筑在設計的過程中，在根據(jù)空間特性以及環(huán)境要求的同時，通過對中國傳統(tǒng)風水學說的理論的應用，營造出商業(yè)建筑功能更加合理、科學以及內(nèi)外部空間舒適美觀的實用性空間藝術。在現(xiàn)代商業(yè)建筑滿足實際功能需求的同時，更能夠體現(xiàn)出中國傳統(tǒng)風水理論的內(nèi)在需求，從而為現(xiàn)代商業(yè)空間的經(jīng)營提供更為完善的服務。本文從傳統(tǒng)風水理論角度出發(fā)，對風水理論在商業(yè)建筑選址以及商業(yè)空間設計方面的應用進行了比較深入的研究。通過對各案例中數(shù)據(jù)分析，得出風水理論在商業(yè)建筑選址、布局、改造等過程中所發(fā)揮的作用是值得推敲和考驗的；其次結合案例探討了風水中的“形”、“勢”理論在建筑外部空間設計過程中的應用，，并對其中所涉及的理論因素進行了深入的分析；最后針對風水理論在現(xiàn)代城市商業(yè)廣場中的應用進行相對深入的分析，從正反兩個方面，采用案例分析法對風水理論在商業(yè)廣場空間設計的作用進行相關理論與實踐分析。最后得出整篇論文的結論。
[Abstract]:In the process of modern architecture design, according to the space characteristics and environmental requirements, through the application of the theory of Chinese traditional geomantic theory, the function of commercial buildings is more reasonable. Scientific as well as interior and exterior space comfortable beautiful practical space art. While the modern commercial buildings meet the actual functional requirements, it can also reflect the internal needs of the traditional Chinese geomantic theory, thus providing a more perfect service for the management of modern commercial space. From the point of view of traditional geomantic theory, this paper makes a deep research on the application of geomantic theory in commercial building location and commercial space design. By analyzing the data of each case, it is concluded that the function of geomantic theory in the process of commercial building location, layout and renovation is worthy of examination and test. Secondly, the "shape" of geomantic water is discussed in combination with the case study. The application of "potential" theory in the process of building outer space design, and the deep analysis of the theoretical factors involved in it; finally, the application of geomantic water theory in modern city commercial square is analyzed comparatively deeply. From the positive and negative aspects, this paper analyzes the function of geomantic theory in the space design of commercial square by case analysis. Finally, the conclusion of the whole paper is drawn.
【學位授予單位】：天津大學
【學位級別】：碩士
【學位授予年份】：2014
【分類號】：TU-023

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相關期刊論文 前1條

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本文編號：2282760