Graph Theory
Explore graph structures; paths, coloring and planarity; networks and spectral viewpoints. Concepts and connections are available independently of video coverage.
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For a simple undirected graph, degree matrix minus adjacency matrix encodes connectivity and diffusion.
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A matching is a set of edges with no shared endpoints.
Maximise flow through capacities; the min-cut theorem turns a bottleneck argument into a computable bound.
Degree counts incident edge ends; directed graphs distinguish incoming and outgoing degrees.
Proper vertex coloring assigns different colors to adjacent vertices.
Paths determine connected components; vertex and edge connectivity quantify robustness to removal.
Explore graph structures; paths, coloring and planarity; networks and spectral viewpoints. Concepts and connections are available independently of video coverage.