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Affine Formation Algorithms and Implementation Based on Triple-Integrator Dynamics

机译:基于三重积分动力学的仿射形成算法及实现

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This paper presents novel affine formation algorithms and implementations in different scenarios for the coordination of multi-agent systems with triple-integrator agent dynamics for both sampled-data and continuous-time settings. The agents in affine maneuver control are to be capable of producing required geometric shapes and simultaneously accomplishing desired maneuvers such as shearing, rotation, translation and scaling. From existing work, these tasks can be accomplished for systems whose agent dynamics are described using double-integrators and the agents communicate continuously in time. In some practical situations, however, the inter-agent communication may be limited to periodic intervals of time. Furthermore, a wide range of systems is governed by complex dynamics described with higher-orders. This paper presents two novel algorithms based on triple-integrator agent dynamics. Four implementation cases comprising of two scenarios each studied in both continuous-time and sampled-data cases are considered. Under the proposed algorithms, the collection of agents are capable of tracking time-varying targets which are affine transforms of the reference formation, if the leaders have knowledge of the required formation maneuvers. Detailed implementation results are presented to demonstrate the efficacy of the proposed algorithms. Formation control; multi-agent system; cooperative control; autonomous systems; multi-agent coordination; stress matrix; affine formation control.
机译:本文介绍了新的仿射形成算法和在不同情况下的实现方式,用于在采样数据和连续时间设置上具有三重积分代理动力学的多代理系统协调。仿射操纵控制中的代理应能够产生所需的几何形状并同时完成所需的操纵,例如剪切,旋转,平移和缩放。通过现有工作,可以使用双积分器描述代理动态的系统,并及时进行连续通信,以完成这些任务。但是,在某些实际情况下,代理之间的通信可能限于周期性的时间间隔。此外,各种各样的系统都受到以高阶描述的复杂动力学的支配。本文提出了两种基于三重积分智能体动力学的新颖算法。考虑了由两个场景组成的四个实现案例,每个场景都在连续时间和采样数据案例中进行研究。在提出的算法下,如果领导者知道所需的编队演习,则特工的收集能够跟踪随时间变化的目标,这些目标是参考编队的仿射变换。给出了详细的实现结果以证明所提出算法的有效性。编队控制;多代理系统;合作控制自治系统;多主体协调;应力矩阵仿射形成控制。

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  • 来源
    《Unmanned Systems》 |2019年第1期|33-45|共13页
  • 作者单位

    School of Electrical and Electronic Engineering University of Manchester, Manchester, M13 9PL, UK;

    School of Electrical and Electronic Engineering University of Manchester, Manchester, M13 9PL, UK;

    School of Electrical and Electronic Engineering University of Manchester, Manchester, M13 9PL, UK;

    School of Electrical and Electronic Engineering University of Manchester, Manchester, M13 9PL, UK;

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