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Analysis and design of swarm-based robots using game theory .

机译:基于博弈论的群体机器人分析与设计。

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摘要

This thesis addresses the problem of emergence of intelligence in a multi-robotic environment. Each robot is considered to be very simple in terms of hardware and software capabilities and, consequently, the kind of intelligence we are interested in is a very simple one, based only on few and simple behaviors such as the ones present in the individuals in social insect colonies. This is now known as swarm intelligence and has been applied successfully to many optimization problems. The goal is to have a large number of agents with just a few very simple rules and through their social interactions have them solve complicated tasks due to social emergent behaviors that are not directly derived from the individual behaviors of each agent. In this research we assume that the robots do not communicate directly to each other or, if they do so, it is not guaranteed that the other robot receives the message and decodes it the way intended. The main contribution of the present research to this field is the introduction of new design techniques based on Game Theory and their evaluation through experiments. Moreover, we also prove that when we represent the behaviour of robots by using personality traits, a zero-sum game between two robots will always converge to N ash equilibria. Also, we prove that in Markov games, the multiple pursuer-evader game with adaptation by learning automata converges to Nash equilibria as well.
机译:本文解决了在多机器人环境中智能出现的问题。每个机器人在硬件和软件功能方面都被认为非常简单,因此,我们所关注的情报是一种非常简单的情报,它仅基于很少且简单的行为,例如社交中个体所表现出的行为。昆虫殖民地。这现在被称为群智能,已成功应用于许多优化问题。目标是让大量具有仅几个非常简单规则的主体,并通过他们的社交互动使他们解决复杂的任务,因为这些社会突发事件不是直接从每个主体的个体行为中得出的。在这项研究中,我们假设机器人之间不会直接通信,或者如果这样做,则不能保证其他机器人会收到消息并按预期方式对其进行解码。本研究对这一领域的主要贡献是引入了基于博弈论的新设计技术,并通过实验对其进行了评估。此外,我们还证明,当我们使用人格特质来表示机器人的行为时,两个机器人之间的零和博弈将始终收敛于N ash均衡。同样,我们证明了在马尔可夫游戏中,通过学习自动机进行自适应的多重追逃者游戏也收敛于纳什均衡。

著录项

  • 作者

    Givigi, Sidney, Jr.;

  • 作者单位

    Carleton University (Canada).;

  • 授予单位 Carleton University (Canada).;
  • 学科 Engineering Electronics and Electrical.;Engineering Robotics.
  • 学位 Ph.D.
  • 年度 2009
  • 页码 218 p.
  • 总页数 218
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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