CO1: Analyze fundamental graph structures, including subgraphs, degrees of vertices, paths, connectedness, and automorphisms, to interpret their properties and relationships. (An)
CO2: Apply connectivity concepts, vertex and edge cuts, blocks, and spanning trees to construct and verify graph structures, utilizing Cayley’s formula. (A)
CO3: Apply advanced graph-theoretic techniques to solve problems related to independent sets, matchings, Eulerian and Hamiltonian graphs, and graph colorings. (A)
CO4: Apply planarity concepts and edge colorings to model and solve complex graph structure problems. (A)
- Teacher: Josmy Thomas