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首页> 外文期刊>Mechanism and Machine Theory: Dynamics of Machine Systems Gears and Power Trandmissions Robots and Manipulator Systems Computer-Aided Design Methods >Novel spherical-planar and Bennett-spherical 6R metamorphic linkages with reconfigurable motion branches
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Novel spherical-planar and Bennett-spherical 6R metamorphic linkages with reconfigurable motion branches

机译:具有可重构运动分支的新型球形平面和贝内特 - 球形6R变质键

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A metamorphic linkage is capable of changing its motion branches and can be used as mechanisms for reconfigurable robots for various tasks. This paper presents two novel metamorphic linkages as the spherical-planar 6R metamorphic linkage and the Bennett-spherical 6R metamorphic linkage both of which have three various distinguished motion branches. Having established the close-loop equation of the spherical-planar 6R metamorphic linkage, the paper reveals the conditions of various motion branches and a set of transformations for switching motion branches. The paper further uses to reveal the inherent properties of this over-constrained metamorphic 6R linkage that is able to perform both spherical and planar motion with mobility one. Because of geometrical constraints at bifurcation points, the linkage is able to reconfigure to the deployed spherical motion branch, the planar motion branch and the folded spherical motion branch. The two spherical motion branches could be seen on both a large sphere that presents the deployed spherical motion and a small sphere that presents the folded spherical motion. This leads to the revelation of the novel Bennett-spherical 6R metamorphic linkage that has the transition from one deployed Bennett configuration branch to a spherical configuration branch and then to another folded Bennett configuration branch. Given the geometric parameters of both metamorphic linkages, it reveals that these linkages are special cases of Bricard line-symmetric 6R linkage. (C) 2018 The Authors. Published by Elsevier Ltd.
机译:变质连杆能够改变其运动分支,并且可以用作可重新配置机器人的机制,用于各种任务。本文呈现了两种新的变质键,作为球形平面的6R变质连杆和贝内特 - 球形6R变质连杆,两者都有三个各种杰出的运动分支。已经建立了球形平面6R变质连杆的闭环方程,纸张揭示了各种运动分支的条件和用于切换运动分支的一组变换。本文进一步用来揭示这种过度约束的变质6R连杆的固有特性,该6R连杆能够用移动性地执行球形和平面运动。由于分叉点处的几何约束,连杆能够重新配置到展开的球形运动分支,平面运动分支和折叠的球形运动分支。两个球形运动分支可以在两个展开的球形运动和呈现折叠球形运动的小球体上看到。这导致了新型班内特 - 球形6R变质连杆的启示,其具有从一个展开的Bennett配置分支到球形构造分支的转变,然后折叠到另一个折叠的Bennett配置分支。鉴于变质联动的几何参数,它揭示了这些联系是沙迦线对称6R连锁的特殊情况。 (c)2018作者。 elsevier有限公司出版

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