拓扑建筑创作方法与特性研究

发布时间：2018-02-02 04:14

本文关键词： 拓扑建筑生成整合连续性折叠平滑　出处：《大连理工大学》2013年硕士论文　论文类型：学位论文

【摘要】：在当前信息时代的背景下,建筑的设计思维和创作过程是多元化的。近年来,拓扑学以其全新的几何形式和思维方式逐渐渗透到建筑领域并发挥作用,拓扑学的思维方式和设计过程除了使建筑获得了动态性,还反映了周边环境的影响,重组了社会空间结构。因此该类拓扑化倾向的建筑能够更好地阐释建筑师对社会关系或客观世界的新认识,能够更好地反映社会的发展变化。拓扑学是研究连续性的数学,其关注的要点是连续变换下保持不变的性质。因此拓扑学的内容应用到建筑中的主要关注点在于建筑设计中连续变换的操作方法与建筑要素之间的关联特性。在建筑设计中应用拓扑学原理,使得对要素整合走向了更加平滑、连续的设计过程,并把建筑学关注的重点放在了要素间关系的整合方面,使设计思路从建筑层面扩展到了景观与城市甚至地理层面。在社会资源纷杂和利益多样化的今天,通过拓扑方法将这些要素以建筑的形式加以整合是未来的发展趋势,本文基于拓扑学理论提供了折叠与平滑的操作策略以及走向生成与整合的趋势,从实践和理论层面上将拓扑学的相关知识引入到建筑学中。
[Abstract]:Under the background of the current information age, the design thinking and creative process of architecture are diversified. In recent years, topology has gradually penetrated into the field of architecture with its new geometric form and mode of thinking. The thinking mode and design process of topology not only make the architecture dynamic, but also reflect the influence of the surrounding environment. Therefore, this kind of building with topological tendency can better explain the architect's new understanding of social relations or objective world, and can better reflect the development and change of society. Topology is the mathematics of studying continuity. Therefore, the main concern of the application of topology to architecture is the correlation between the operation method of continuous transformation and architectural elements in architectural design. Topology principle is applied in architectural design. Make the integration of the elements towards a more smooth, continuous design process, and the focus of architectural attention on the integration of the relationship between the elements. So that the design ideas from the architectural level to the landscape and urban and even geographical level. Nowadays, with the diversity of social resources and interests, it is the future development trend to integrate these elements in the form of architecture through topological method. Based on the theory of topology, this paper provides the operational strategy of folding and smoothing, and the trend of generation and integration, and introduces the related knowledge of topology into architecture from the practical and theoretical level.
【学位授予单位】：大连理工大学
【学位级别】：硕士
【学位授予年份】：2013
【分类号】：TU201

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