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General-Purpose Expression of Structural Connectivity in the Parallel Solution Scheme and Its Application

机译:并行求解方案中结构连通性的通用表达及其应用

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In this paper, an algorithm for the general-purpose expression of structural connectivity is developed and implemented into the parallel solution scheme, which was previously proposed and successively applied to the feed-forward control of link mechanisms under various boundary conditions. The parallel solution scheme calculates the inverse dynamics of link systems by using a matrix-form equation separated into individual terms of different parameters. Therefore, the connectivity of link members can be expressed explicitly by one of the matrices, the member length matrix. Generated forces for the control can also be considered, without using any Jacobian matrices, simply by adding the values into one of the components in the equation, the vector related to nodal forces. We describe the forming process of the member length matrix and verify the validity of the calculated torque values, by presenting simple numerical results and experimental results for a structure-varying link system. We also perform a force control experiment on a quick motion, two-arm link system holding an object, where both generated forces and dynamical effects should be considered. Numerical and experimental results show the validity and the extensive ability of the scheme.
机译:本文提出了一种结构连通性通用表达的算法,并将其实施到并行求解方案中,该算法是先前提出并相继应用于各种边界条件下连杆机构的前馈控制的。并行求解方案通过使用矩阵形式的方程式(分为不同参数的单独项)来计算链接系统的逆动力学。因此,链接成员的连接性可以通过矩阵之一(成员长度矩阵)明确表示。也可以不使用任何雅可比矩阵就可以考虑为控制产生的力,只需将这些值添加到方程中与节点力有关的矢量之一即可。通过介绍简单的数值结果和结构变化的连杆系统的实验结果,我们描述了构件长度矩阵的形成过程并验证了计算出的扭矩值的有效性。我们还对一个固定有物体的快速运动,两臂连杆系统进行了力控制实验,应同时考虑所产生的力和动力学效果。数值和实验结果表明了该方案的有效性和广泛性。

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