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Stability of the Tracking Problem with Task-Priority Inverse Kinematics ?

机译:任务优先级的跟踪问题的稳定性

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The multiple task-priority inverse kinematics framework using the Moore-Penrose pseudoinverse has been shown to be asymptotically stable for the regulation problem with certain conditions on the tasks. In this article we present a theorem that extends this to the tracking problem by including an additional criterion that we term fully represented in the null-space. We show the effect of this on a simulation with a snake-like robot manipulator with 30 links for 3 compatible tasks, and an example of 2 tasks that are compatible as a regulation problem but incompatible as a tracking problem. As the tracking problem is more affected by the linearization assumption, we also include an example showing that the effect of linearization can be detrimental during tracking.
机译:使用Moore-PenRose伪倾角的多项任务优先级反向运动框架已被显示为对任务某些条件的调节问题渐近稳定。在本文中,我们介绍了一个定理,它通过包括在空空间中完全代表的额外标准来扩展到跟踪问题。我们在使用具有30个兼容任务的蛇形机器人机械手的模拟中显示了对模拟的影响,以及3个兼容任务的三个链路,以及与调节问题兼容但是作为跟踪问题不兼容的2个任务的示例。随着跟踪问题的线性化假设的影响更大,我们还包括一个示例,示出了在跟踪期间线性化的效果可能是有害的。

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