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首页> 外文期刊>Journal of Advanced Mechanical Design, Systems, and Manufacturing >Geometric algebra approach to analyzing the singularity of six-DOF parallel mechanism
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Geometric algebra approach to analyzing the singularity of six-DOF parallel mechanism

机译:六自由度并联机构奇异性的几何代数方法

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摘要

Singular configurations must be avoided in the practical manipulation of parallel mechanism. This paper presents an approach of singularities analysis of six degrees of freedom (DOF) parallel mechanism applying geometric algebra. Twists of all passive joints in each limb are described in geometric algebra while all the active joints are locked. And wrenches produced from each limb and acting on the moving platform are derived from the calculations of the outer product and its dual of the corresponding twists. The singular condition of parallel mechanism depends on whether the wrenches acting on the moving platform failed to constrain all the motions, which can be accomplished by the outer product with its duality followed. Two six-DOF parallel mechanisms 6-UPS and 6-PUS are introduced to verify the approach proposed in this paper. The results indicate that geometric algebra can also be used for singularity analysis of six-DOF parallel mechanism.
机译:在并行机制的实际操作中必须避免奇异的配置。本文提出了一种利用几何代数对六自由度并联机构进行奇异性分析的方法。每个肢体中所有被动关节的扭曲都用几何代数描述,而所有主动关节都被锁定。每个外肢产生的,作用在移动平台上的扳手都是从外部产品及其相应扭转的对偶的计算得出的。并联机构的奇异条件取决于作用在移动平台上的扳手是否不能约束所有运动,这可以通过外部产品跟随其双重性来实现。引入两个六自由度并行机制6-UPS和6-PUS来验证本文提出的方法。结果表明,几何代数还可用于六自由度并联机构的奇异性分析。

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