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Clear, comprehensive introduction emphasizes graph imbedding but also covers thoroughly the connections between topological graph theory and other areas of mathematics. Discussion of imbeddings into surfaces is combined with a complete proof of the classification of closed surfaces. Authors explore the role of voltage graphs in the derivation of genus formulas, explain the Ringel-Youngs theorem - a proof that revolutionized the field of graph theory - and examine the genus of a group, including imbeddings of Cayley graphs. 1987 edition. Many figures.
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Clear, comprehensive introduction emphasizes graph imbedding but also covers thoroughly the connections between topological graph theory and other areas of mathematics. Discussion of imbeddings into surfaces is combined with a complete proof of the classification of closed surfaces. Authors explore the role of voltage graphs in the derivation of genus formulas, explain the Ringel-Youngs theorem - a proof that revolutionized the field of graph theory - and examine the genus of a group, including imbeddings of Cayley graphs. 1987 edition. Many figures.