可变形建筑中二维星形可重入辅助结构的几何研究

Mª Dolores Álvarez Elipe
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摘要

可变形建筑完全与几何学的学习和知识联系在一起。自然界中有一些材料,其几何不变量对于标量变换建立了等价的结构行为,根据量纲变化发展出不同的空间类型学。补助性材料的特征是其负泊松比。它们可以改变它们的几何结构,从一条线到一个面,从一个面到一个体积或空间框架。本文在建立和比较星形可入性辅助几何结构的基础上,通过分析研究星形可入性辅助结构的几何特性,从分子到宏观层面,这些几何特性都可以成为建筑结构的一部分。本文利用计算机辅助设计(CAD)对星状可重入辅助图形进行了比较研究。实现星状可入式辅助结构的计算机辅助设计研究,并将其应用于建筑设计。从已开发的研究中,分析了不同的星状可重入式消蚀模式的几何行为,以产生系统的比较,评估这些形式的性能,例如它们与结构的总杆长相关的最大可实现面积减少,以获得生长因子。
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Geometric Study of Two-Dimension Stellated Reentrant Auxetic Structures to Transformable Architecture
Transformable architecture is totally linked to the study and knowledge of geometry. There are some materials in nature, whose geometric invariants establish equivalent structural behavior regarding the scalar transformations, developing different spatial typologies according to dimensional variation. Auxetic materials are characterized by their negative Poisson’s ratio. The can change their geometric configuration from a line to a surface, and from a surface to a volume or spatial framework. This paper is based on establishing and comparing those stellated reentrant auxetic geometries to be able to build new spaces defined by their capacity to architectural transformation, studying analytically geometric properties of stellated reentrant auxetic structures that, from the molecular to the macroscopic level, can be part of the architecture construction. In this investigation a comparative study by means of CAD of stellated reentrant auxetic patterns has been realized. A Computer Aided Design study of stellated reentrant auxetic structures will be realized to use them to architecture. The geometric behavior of the different stellated reentrant auxetic patterns is analyzed from the developed study to generate a systematic comparison, evaluating properties of these forms, such as their maximum achievable area reductions in relation with the total length of bars of the structure, in order to obtain a growth factor.
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