研究多智能体系统空间行为建模与控制,应用于生物与机器人领域。
Modelling and Control of Spatial Behaviours in Multi-Agent Systems with Applications to Biology and Robotics
- 提出分布式控制算法实现智能体在几何图案上的自组织
- 通过形式化分析确保特定几何模式的稳定涌现
- 结合实验与模型,为微生物空间控制提供新方法
大规模多智能体系统(LS-MAS)由多个自主单元组成,其相互作用复杂,整体行为取决于个体动态及交互关系。这类系统可描述自然与人工系统,具备卓越的可扩展性、鲁棒性和灵活性。本文致力于发展高效建模与控制方法,以实现对LS-MAS空间行为的调控,目标是达成特定任务。研究分为两部分:第一部分面向群体机器人,设计分布式控制算法,使智能体在几何图案上自组织,并通过形式化分析保障特定几何模式的稳定出现;第二部分关注生物智能体的空间行为,通过微小生物对光刺激的运动实验,建立并参数化数学模型,为微生物空间控制提供新思路。研究成果融合形式化分析、仿真与实验,依托创新平台与计算框架。
原文摘要 · Abstract (English)
Large-Scale Multi-Agent Systems (LS-MAS) consist of several autonomous components, interacting in a non-trivial way, so that the emerging behaviour of the ensemble depends on the individual dynamics of the components and their reciprocal interactions. These models can describe a rich variety of natural systems, as well as artificial ones, characterised by unparalleled scalability, robustness, and flexibility. Indeed, a crucial objective is devising efficient strategies to model and control the spatial behaviours of LS-MAS to achieve specific goals. However, the inherent complexity of these systems and the wide spectrum of their emerging behaviours pose significant challenges. The overarching goal of this thesis is, therefore, to advance methods for modelling, analyzing and controlling the spatial behaviours of LS-MAS, with applications to cellular populations and swarm robotics. The thesis begins with an overview of the existing Literature, and is then organized into two distinct parts. In the context of swarm robotics, Part I deals with distributed control algorithms to spatially organize agents on geometric patterns. The contribution is twofold, encompassing both the development of original control algorithms, and providing a novel formal analysis, which allows to guarantee the emergence of specific geometric patterns. In Part II, looking at the spatial behaviours of biological agents, experiments are carried out to study the movement of microorganisms and their response to light stimuli. This allows the derivation and parametrization of mathematical models that capture these behaviours, and pave the way for the development of innovative approaches for the spatial control of microorganisms. The results presented in the thesis were developed by leveraging formal analytical tools, simulations, and experiments, using innovative platforms and original computational frameworks.
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