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One-DOF transformation between tetrahedron and truncated tetrahedron

机译:四面体和截短的四面体之间的一流转换

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Highlights?Transformation between tetrahedron and truncated tetrahedron with linkages is realised.?Two schemes of construction are obtained by setting one joint at each vertex.?Kinematic analysis shows both schemes are with one DOF and no bifurcation.?A prototype fabricated with the origami technique validates the results.?This method can be extended to other polyhedral transformations.AbstractPolyhedrons have great potentials in various engineering fields due to their superior capability of folding in 3D to achieve a large volumetric ratio of packaging. However, their practical applications are limited by the lack of effective folding schemes with minimum degrees of freedom. Here in the paper we created a transformation between a tetrahedron and a truncated tetrahedron with one degree of freedom by properly setting a movable joint at each vertex. Two schemes of joint arrangement were proposed, and their kinematic behaviours were respectively studied analytically and numerically, where mobility calculations are both based on the truss transformation. Finally, the transformation process using the first scheme was demonstrated through a cardboard prototype fabricated with the origami technique.]]>
机译:<![cdata [ 突出显示 实现了四面体与截断的四面体之间的转换,具有链接。 通过在每个顶点上设置一个关节来获得两个结构方案。< / ce:para> 运动分析表明,这两个方案都有一个DOF,没有分叉。 使用折纸技术制作的原型验证结果。 此方法可以扩展到其他多面体转换。 抽象 Polyhedrons由于他们的各种工程领域具有很大的潜力折叠3D的优异能力,实现封装的大容量比例。然而,它们的实际应用受到缺乏具有最低自由度的有效折叠方案的限制。在此处,通过在每个顶点上适当地设置可移动关节,在四面体和截短的四面体之间产生了一种具有一定自由度的变换。提出了两种联合布置方案,分别分析和数值进行了运动行为,其中迁移率计算均基于桁架转型。最后,通过用折纸技术制造的纸板原型来证明使用第一种方案的转换过程。 ]]>

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