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Related lectures (11)

Introduces graph sketching, generalizations like multigraphs, and weighted graphs.

Covers the proofs of Irreversible and Reversible circuit theorems, focusing on gates and the issue of irreversibility and reversibility.

Covers the cup product on cohomology, acyclic models, and the universal coefficient theorem.

Covers the transfer of model structures through adjunctions in the context of model categories.

Explores algebraic graph theory applied to networked control systems and consensus algorithms.

Explores automorphisms of graphs, focusing on automorphism groups, Cayley-Abels graphs, and quasi-isometry.

Explores topological sort, acyclic graphs, Strongly Connected Components, magic algorithm, component graph, flow networks, and their applications.

Covers topics like DFS output, edge classification, acyclic graphs, correctness, time analysis, SCCs, and the Topological Sort algorithm.

Explores the topological Künneth Theorem, emphasizing commutativity and homotopy equivalence in chain complexes.

Explores directed networks with asymmetric relationships and hypergraphs that generalize graphs by allowing edges to connect any subset of nodes.

Covers the Algebraic Kunneth Theorem, explaining chain complexes and cohomology computations.

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