Innovative Building Forms Determined by Orthotropic Properties of Folded Sheets Transformed Into Roof Shells

A. Prokopska, J. Abramczyk
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引用次数: 4

Abstract

Qualitative and quantitative characteristics of geometrical and mechanical changes of nominally plane steel sheets folded in one direction, caused by big elastic shape transformations were invented on the basis of the authors' tests, analyzes and computational models of thin-walled folded sheets transformed into shell shapes. Both geometrical and mechanical changes produce significant restrictions in using sheets for shell forms. The deliberate transformations and sheets' characteristics are required to obtain attractive and innovative forms of roof shells and their consistent structures as well as entire buildings. The search for effective solutions related to free forms of buildings and shape transformations of sheets especially in the fields of: shape transformation, effort and stabilization of their walls is necessary due to the high sensitivity of thin-walled open profiles to boundary conditions and loads. A method for shaping such free form buildings that effectively exploit specific orthotropic properties of the transformed sheeting is presented.
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由折叠板转化为屋顶壳的正交异性特性决定的创新建筑形式
通过对薄壁折叠薄板壳形变形的试验、分析和计算模型,提出了单向折叠名义平面薄板弹性形状大变形引起的几何和力学变化的定性和定量特征。几何和机械的变化都对壳型板材的使用产生了很大的限制。需要经过深思熟虑的转换和板材的特性来获得有吸引力和创新的屋顶外壳形式及其一致的结构以及整个建筑。由于薄壁开口型材对边界条件和载荷的高度敏感性,寻找与建筑物的自由形式和板的形状转换有关的有效解决方案是必要的,特别是在形状转换、墙壁的努力和稳定等领域。提出了一种塑造这种自由形式建筑的方法,该方法有效地利用了转换板材的特定正交异性特性。
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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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