三足六自由度并联平台机构工作空间分析与优化设计

B. Monsarrat, C. Gosselin
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引用次数: 109

摘要

本文研究了一类新的六自由度空间并联平台机构。该建筑由一个移动平台组成,该平台通过三根相同的运动链连接到基座上。最近的研究表明,具有这种腿拓扑结构的并联机构仅使用轻弹性元件就可以有效地实现静平衡。本文对该并联机构进行了工作空间分析和优化设计。更具体地说,考虑到该结构作为重载荷定位和定向装置的可能工业应用,首先提出了该机构三维(3-D)恒定定向工作空间体积最大化的优化程序。由于该机构也有很大的潜力作为飞行模拟器的运动基础,我们在这里开发了一种离散化方法,用于计算和图形表示具有耦合的平移和旋转自由度的新工作空间。该工作空间可定义为倾斜和扭转角参数化中广义坐标x、y和扭转角/spl psi/恒定时得到的三维空间。然后提出第二个过程,以最大化整个工作空间的第二个子集的体积。对于这两种方法,我们的目的是通过最大化相关的无临界奇点的三维笛卡尔区域的体积来尝试机构的优化设计。
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Workspace analysis and optimal design of a 3-leg 6-DOF parallel platform mechanism
A new class of six-degree-of-freedom (DOFs) spatial parallel platform mechanism is considered in this paper. The architecture consists of a mobile platform connected to the base by three identical kinematic chains using five-bar linkages. Recent investigations showed that parallel mechanisms with such a topology for the legs can be efficiently statically balanced using only light elastic elements. This paper follows up with a workspace analysis and optimization of the design of that parallel mechanism. More specifically, considering a possible industrial application of the architecture as a positioning and orienting device of heavy loads, an optimization procedure for the maximization of the volume of the three-dimensional (3-D) constant-orientation workspace of the mechanism is first presented. As the mechanism could also have great potential as a motion base for flight simulators, we develop here a discretization method for the computation and graphical representation of a new workspace with coupled translational and rotational DOFs. This workspace can be defined as the 3-D space which can be obtained when generalized coordinates x,y and torsion angle /spl psi/ in the tilt-and-torsion angles parametrization are constant. A second procedure is then presented for the maximization of the volume of this second subset of the complete workspace. For both approaches, our purpose is to attempt an optimal design of the mechanism by maximizing the volume of the associated 3-D Cartesian region that is free of critical singularity loci.
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