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首页> 外文期刊>IEEE Transactions on Fuzzy Systems >Using Fuzzy Logic to Design Separation Function in Flocking Algorithms
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Using Fuzzy Logic to Design Separation Function in Flocking Algorithms

机译:使用模糊逻辑设计植绒算法中的分离函数

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摘要

Flocking algorithms essentially consist of three components: alignment, cohesion, and separation. To track a desired trajectory, the flock center should move along the desired trajectory, and thus, the fourth component, navigation, is necessary. The alignment, cohesion, and navigation components are well implemented through consensus protocols and tracking controls, while the separation component is designed through heuristic-based approaches. This paper proposes a fuzzy logic solution to the separation component. The TS rules and Gaussian membership functions are used in fuzzy logic. For fixed network flocking, a standard stability proof by using LaSalle''s invariance principle is provided. For dynamic network flocking, a Filipov solution definition is given for nonsmooth dynamics. Then, a LaSalle''s invariance principle for nonsmooth dynamics is used to prove the stability. A group of mobile robots with double integrator dynamics is simulated for the flocking algorithms in a 2-D environment.
机译:植绒算法本质上由三个部分组成:对齐,内聚和分离。为了跟踪期望的轨迹,羊群中心应沿着期望的轨迹移动,因此,第四部分即导航是必要的。对齐,内聚和导航组件可以通过共识协议和跟踪控件很好地实现,而分离组件是通过基于启发式的方法设计的。本文提出了分离组件的模糊逻辑解决方案。 TS规则和高斯隶属函数用于模糊逻辑。对于固定网络植绒,提供了使用LaSalle不变原理的标准稳定性证明。对于动态网络群集,针对非平稳动态给出了Filipov解决方案定义。然后,采用非对称动力学的LaSalle不变性原理来证明稳定性。针对二维环境中的植绒算法,模拟了一组具有双重积分器动力学的移动机器人。

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