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General Dynamic Formations for Non-holonomic Systems Along Planar Curvilinear Coordinates

机译:平面曲线坐标的非完整系统的一般动态形成

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This paper describes a general geometric method for planar formations of non-holonomic systems. The approach directly provides the feasible controls that each individual robot has to execute in order for the team to maintain the formation based on the controls of a reference agent, either a real leader-robot or a virtual one. In order to directly satisfy the non-holonomic constraints, the geometric reasoning takes place in curvilinear coordinates, defined by the curvature of the reference trajectory, instead of the typical rectilinear coordinates. The generality of the approach lies on the ability to define dynamic formations so as to smoothly switch between static ones, where the robots can change both of their relative coordinates as they move, and the ability to acquire a desired formation given an initial random configuration. Furthermore, it is possible to correct errors in the achieved configuration of the vehicles on the fly. Simulated experiments are presented to verify the correctness of the provided derivations.
机译:本文介绍了非正度系统的平面形成的一般几何方法。该方法直接提供了每个单独的机器人必须执行的可行控件,以便基于参考代理的控件,真正的领导者 - 机器人或虚拟人来维护形成。为了直接满足非正度约束,几何推理在曲线坐标中进行,由参考轨迹的曲率定义,而不是典型的直线坐标。该方法的一般性介绍了定义动态地层的能力,以便在静态组之间平稳地切换,其中机器人可以在移动时改变它们的相对坐标,以及给定初始随机配置的期望地层的能力。此外,可以在飞行中校正驾驶车辆的配置中的错误。提出了模拟实验以验证提供的衍生的正确性。

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