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多智能体编队控制的新图论方法

ABSTRACT第5-6页
摘要第7-12页
List of Symbols第12-13页
List of Abbreviations第13-20页
Chapter 1 Introduction第20-28页
    1.1 Background of Multi-Agent Systems第20-21页
    1.2 Formation Control第21-25页
        1.2.1 Background and Motivation第21-22页
        1.2.2 Literature Review第22-24页
        1.2.3 Unsolved Problems第24-25页
    1.3 Organization and Contribution of the Thesis第25-28页
Chapter 2 Preliminaries第28-38页
    2.1 Graph Theory第28页
    2.2 Graph Rigidity Theory第28-32页
        2.2.1 Distance Rigidity Theory第29-31页
        2.2.2 Bearing Rigidity Theory第31-32页
    2.3 Center Manifold Theory第32-33页
    2.4 Formation Shape Stabilization第33-36页
        2.4.1 Displacement-based Formation Control第34-35页
        2.4.2 Bearing-based Formation Control第35页
        2.4.3 Distance-based Formation Control第35-36页
    2.5 Practicality of Gradient Systems第36-38页
        2.5.1 Connection to Double-Integrator Systems第36-37页
        2.5.2 Connection to Non-Holonomic Systems第37-38页
Chapter 3 Weak Rigidity Theory第38-66页
    3.1 Weak Rigidity第38-52页
        3.1.1 Definitions Associated with Weak Rigidity第39-42页
        3.1.2 Construction of a Minimal Constraint Set第42-48页
        3.1.3 Comparisons Between Rigidity and Weak Rigidity第48页
        3.1.4 A Matrix Completion Perspective第48-51页
        3.1.5 Generic Property第51-52页
    3.2 Application to Formation Control第52-62页
        3.2.1 Control Objective第53-54页
        3.2.2 A Steepest Descent Formation Controller第54-56页
        3.2.3 Stability Analysis第56-59页
        3.2.4 Formation Control Under Non-Rigid Graphs第59-62页
    3.3 Simulation Examples第62-63页
    3.4 Summary第63-66页
Chapter 4 Angle Rigidity Theory第66-94页
    4.1 Angle Rigidity第66-83页
        4.1.1 The Relation to Bearing Rigidity第70-78页
        4.1.2 Construction of Angle Constraint Set for Rigidity第78-79页
        4.1.3 Frameworks Uniquely Determined by Angles第79-83页
    4.2 Application to Formation Control第83-92页
        4.2.1 The Formation Stabilization Problem第83-84页
        4.2.2 A Steepest Descent Formation Controller第84-86页
        4.2.3 Stability Analysis第86-87页
        4.2.4 Orientation and Scale Control第87-90页
        4.2.5 Simulation Examples第90-92页
    4.3 Summary第92-94页
Chapter 5 Angle-based Formation Control with Almost Global Convergence第94-114页
    5.1 Stationary Angle-based Formation Stabilization第94-101页
        5.1.1 An Artificial Potential Function第95-96页
        5.1.2 A Steepest Descent Formation Controller第96-97页
        5.1.3 Stability Analysis第97-98页
        5.1.4 Sign of Triangulated Frameworks第98-100页
        5.1.5 Analysis for Collision Avoidance第100-101页
        5.1.6 A Simulation Example第101页
    5.2 Dynamic Angle-based Formation Stabilization第101-109页
        5.2.1 Agent Dynamics and Sensing Capability第102-103页
        5.2.2 Flocking with a Desired Formation Shape第103-104页
        5.2.3 A Distributed Formation Stabilization Controller第104-107页
        5.2.4 Stability Analysis第107-108页
        5.2.5 A Simulation Example第108-109页
    5.3 Dynamic Angle-based Formation with a Leader第109-113页
        5.3.1 The Formation Law and Its Properties第110-111页
        5.3.2 Stability Analysis第111-112页
        5.3.3 A Simulation Example第112-113页
    5.4 Summary第113-114页
Chapter 6 Conclusion and Future Work第114-118页
    6.1 Summary of Contributions第114-115页
    6.2 Future Works第115-118页
References第118-126页
Acknowledgement第126-128页
Biography第128-130页

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