剪刀铰链可展开的结构支持周边矩形基地

IF 1.1 Q3 ENGINEERING, CIVIL
M. Freire-Tellado, M. Muñoz-Vidal, J. Pérez-Valcárcel
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引用次数: 5

摘要

矩形基础上的可展开杆结构存在末端闭合和纵向稳定的问题。已经提出了一些解决这些问题的建议,主要是通过制造嘴,但它们在复合几何中的应用存在问题。偏置可展开结构充分解决了这两个问题,因为它们在整个周长周围都有支撑,具有很强的三维操作能力,并且只使用承重杆。本文分析了这类可展开结构及其要求和可能性。然后对单个可展开结构中极坐标单元和平移单元的组合进行了研究,重点研究了具有周长极坐标模块的偏置可展开结构,从而增加了设计的有效高度。最后,对系统的建筑可能性进行了研究,这使得解决悬垂、屋顶的垂直开口和T形或l形的地面平面成为可能,保证了系统的模块化。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Scissor-Hinged Deployable Structures Supported Perimetrally on Rectangular Bases
Deployable bar structures on a rectangular base present the problems of closing the ends and longitudinal stabilization. Some proposals have been made to resolve them, mainly by creating mouths, but their application to composite geometries is problematic. On-the-bias deployable structures adequately solve both problems as they are supported around their entire perimeter, have a strong three-dimensional operation and only use load-bearing bars. The text analyses this type of deployable structures, their requirements and possibilities. A study on the combination of polar and translational units in a single deployable structure is then carried out, focusing on the study of on-the-bias deployable structures with perimeter polar modules that allow the effective height of the designs to be increased. Finally, the architectural possibilities of the system are studied, which make it possible to resolve overhangs, vertical openings in the roof, and T- or L-shaped ground plans, guaranteeing the modularity of the system.
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来源期刊
CiteScore
1.40
自引率
0.00%
发文量
17
期刊介绍: The Association publishes an international journal, the Journal of the IASS, four times yearly, in print (ISSN 1028-365X) and on-line (ISSN 1996-9015). The months of publication are March, June, September and December. Occasional extra electronic-only issues are included in the on-line version. From this page you can access one or more issues -- a sample issue if you are not logged into the members-only portion of the site, or the current issue and several back issues if you are logged in as a member. For any issue that you can view, you can download articles as .pdf files.
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