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Development of folding method for three dimensionally foldable cylindrical structure with base

机译:具有基座的三维可折叠圆柱结构的折叠方法的发展

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Folding method of structures which are composed of hinges and panels are studied in origami engineering. There is an open issue in the origami engineering that folding method of cylindrical structure with base is unknown. In this study, author had elucidated the folding method of a cylindrical structure with a flat bottom from combination and modification of the folding method proposed in previous research. Two types of foldable cylinder with flat base has developed. One is a combination of the Sogame fold and modified Guest fold (structure A), and the other is a combination of the modified stent fold and Guest fold (structure B). Here, modification has been done in order to coincide their trajectories at their juncture. Then we evaluate the dissimilarity of trajectories at the juncture of base and side, transition of strain value during folding process, and the shrink ratio which is the ratio which is the ratio of deployed volume to folded volume. From evaluation of those element, we clarified that structure A can shrink about twice smaller than structure B in its volume, and the dissimilarity of trajectories and magnitude of strain are smaller for structure A than structure B. So it can be said that structure A has an advantage over practicality. Shape of the base is expandable to dome type by combing the Sogame dome or dome type Guest fold with Sogame fold. In addition, Sogame dome's top flat surface can be replaced by the modified Guest fold. Note that these proposed foldable structures are not rigidly foldable, but elastically foldable. These results will cause the expansion of the application range of origami engineering.
机译:在折纸工程中研究了由铰链和面板组成的结构的折叠方法。折纸工程中存在一个未解决的问题,即带有底座的圆柱形结构的折叠方法尚不清楚。在这项研究中,作者通过对先前研究中提出的折叠方法的组合和修改,阐明了具有平底的圆柱形结构的折叠方法。已经开发出了两种具有平底的可折叠圆筒。一种是Sogame折叠和改良的Guest折叠(结构A)的组合,另一种是改良的支架折叠和Guest折叠(结构B)的组合。在这里,已经进行了修改以便在它们的接合点重合它们的轨迹。然后,我们评估了在底部和侧面交界处的轨迹的不相似性,折叠过程中应变值的转变以及收缩率,收缩率是展开体积与折叠体积之比。通过对这些元素的评估,我们发现结构A的体积收缩量比结构B小两倍,并且结构A的轨迹差异和应变幅度小于结构B。因此可以说结构A具有实用性之上的优势。通过将Sogame球型罩或圆顶型Guest折叠与Sogame折叠相结合,可以将基座的形状扩展为球型。此外,Sogame快球圆顶的顶部平坦表面可以用修改后的Guest折叠代替。注意,这些建议的可折叠结构不是刚性可折叠的,而是弹性可折叠的。这些结果将导致折纸工程应用范围的扩大。

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