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This is a companion to the book Introduction to Graph Theory (World Scientific, 2006). The student who has worked on the problems will find the solutions presented useful as a check and also as a model for rigorous mathematical writing. For ease of reference, each chapter recaps some of the important concepts and/or formulae from the earlier book.
Fundamental Concepts and Basic Results; Graph Isomorphisms, Subgraphs, the Complement of a Graph; Bipartite Graphs and Trees; Vertex-Colourings of Graphs; Matchings in Bipartite Graphs; Eulerian Multigraphs and Hamiltonian Graphs; Digraphs and Tournaments.
Fengming Dong, Khee-meng Koh, Kee L Teo, S'pore) Dong, Fengming (Ntu, S'pore) Koh, Khee-meng (S'pore Univ Of Technology & Design, New Zealand) Teo, Kee L (Massey Univ, Dong F M, DONG F M
Fengming Dong, Khee-meng Koh, Kee L Teo, S'pore) Dong, Fengming (Ntu, S'pore) Koh, Khee-meng (S'pore Univ Of Technology & Design, New Zealand) Teo, Kee L (Massey Univ, Dong F M, DONG F M
Fengming Dong, Khee-meng Koh, Kee L Teo, S'pore) Dong, Fengming (Ntu, S'pore) Koh, Khee-meng (S'pore Univ Of Technology & Design, New Zealand) Teo, Kee L (Massey Univ, Dong F M, DONG F M
Fengming Dong, Khee-meng Koh, Kee L Teo, S'pore) Dong, Fengming (Ntu, S'pore) Koh, Khee-meng (S'pore Univ Of Technology & Design, New Zealand) Teo, Kee L (Massey Univ, Dong F M, DONG F M