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Networked Control Systems: Strongly Connected Components and Condensation Digraphs
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Related lectures (29)
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Algebraic Graph Theory: Matrices and Connectivity
Explores algebraic graph theory applied to networked control systems and consensus algorithms.
Flow Networks: Strongly Connected Components
Introduces Strongly Connected Components and Flow Networks, discussing algorithms and applications.
Graph Algorithms: Ford-Fulkerson and Strongly Connected Components
Discusses the Ford-Fulkerson method and strongly connected components in graph algorithms.
Networks: Paths and Components
Explores simple paths, connectivity, equivalence classes, and connected components in directed graphs.
Local Homeomorphisms and Coverings
Covers the concepts of local homeomorphisms and coverings in manifolds, emphasizing the conditions under which a map is considered a local homeomorphism or a covering.
Networked Control Systems: Opportunities
Explores coordination in networked control systems, graph theory, and consensus algorithms.
Consensus Theorem for Communication Networks
Explores the consensus theorem for communication networks and the implications of various consensus properties in networked control systems.
Networked Control Systems: Laplacian Operators and Microgrids
Explores Laplacian operators on graphs and the model of DC microgrids.
Networked Control Systems: Consensus and Laplacian Flow
Explores the Laplacian flow and achieving consensus in networked control systems through examples and theorems.
Consensus Algorithms: Weight Assignment and Applications
Explores the design of graph weights for consensus and applications in sensor networks.