变目标点索驱动机器人张力分布的解析迭代法

IF 2.1 3区 工程技术 Q3 MECHANICS
Mohammad Ali Maneshi, Sajjad Taghvaei
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引用次数: 0

摘要

本文提出了一种求解冗余索驱动机器人最优张力分布的解析迭代法。在该方法中,根据索的上、下张力极限定义了一个解域。然后引入一个目标点可变的目标函数。优化目标点的不断调整为机器人在指定路径上增加或减少刚度和能量消耗提供了灵活性。此外,本文提出的算法还保证了该方法对最优解的收敛性和张力分布的连续性。最后,通过两个实例将本文提出的方法与文献中一些著名的方法进行比较。第一个例子表明,其他方法可能无法识别任何可接受的张力分布,而第二个例子说明了在目标函数中使用可变目标点的优点。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

An analytic iterative method for tension distribution of cable-driven robots with a variable objective point

An analytic iterative method for tension distribution of cable-driven robots with a variable objective point

In this paper, an analytical iterative method is presented to determine the optimal tension distribution for redundant cable-driven robots. In this method, a solution domain is defined based on the lower and upper tension limits of the cables. Then an objective function with a variable objective point is introduced. The continuous adjustment of the optimization objective point provides flexibility to increase or decrease the stiffness and energy consumption of the robot along a specified path. Furthermore, the convergence of the method to the optimal solution and the continuity of the resulting tension distribution are assured by the algorithm outlined in this study. Finally, two examples are included to compare the proposed method with some notable approaches in the literature. The first example demonstrates that other methods may fail to identify any acceptable tension distribution, while the second example illustrates the advantages of utilizing a variable objective point in the objective function.

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来源期刊
Meccanica
Meccanica 物理-力学
CiteScore
4.70
自引率
3.70%
发文量
151
审稿时长
7 months
期刊介绍: Meccanica focuses on the methodological framework shared by mechanical scientists when addressing theoretical or applied problems. Original papers address various aspects of mechanical and mathematical modeling, of solution, as well as of analysis of system behavior. The journal explores fundamental and applications issues in established areas of mechanics research as well as in emerging fields; contemporary research on general mechanics, solid and structural mechanics, fluid mechanics, and mechanics of machines; interdisciplinary fields between mechanics and other mathematical and engineering sciences; interaction of mechanics with dynamical systems, advanced materials, control and computation; electromechanics; biomechanics. Articles include full length papers; topical overviews; brief notes; discussions and comments on published papers; book reviews; and an international calendar of conferences. Meccanica, the official journal of the Italian Association of Theoretical and Applied Mechanics, was established in 1966.
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