Mark Anderson is a professor of mathematics and computer science at Rollins College. His research interests in graph theory center on the topological or algebraic side. Jonathan L. Grossis a professor of computer science at Columbia University. His research interests include topology and graph theory.Jay Yellen is a professor of mathematics at Rollins College. His current areas of research include graph theory, combinatorics, and algorithms.

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• 1. Foundations. 2. Isomorphisms and Symmetry. 3. Trees and Connectivity. 4. Planarity and Kuratowski’s Theorem. 5. Drawing Graphs and Maps. 6. Graph Colorings. 7. Measurement and Mappings. 8. Analytic Graph Theory. 9. Graph Colorings and Symmetry. 10. Algebraic Specification of Graphs. 11. Nonplanar Layouts.

Mark Anderson is a professor of mathematics and computer science at Rollins College. His research interests in graph theory center on the topological or algebraic side. Jonathan L. Grossis a professor of computer science at Columbia University. His research interests include topology and graph theory.Jay Yellen is a professor of mathematics at Rollins College. His current areas of research include graph theory, combinatorics, and algorithms.

Select Guide Rating

• 1. Foundations. 2. Isomorphisms and Symmetry. 3. Trees and Connectivity. 4. Planarity and Kuratowski’s Theorem. 5. Drawing Graphs and Maps. 6. Graph Colorings. 7. Measurement and Mappings. 8. Analytic Graph Theory. 9. Graph Colorings and Symmetry. 10. Algebraic Specification of Graphs. 11. Nonplanar Layouts.

Mark Anderson is a professor of mathematics and computer science at Rollins College. His research interests in graph theory center on the topological or algebraic side. Jonathan L. Grossis a professor of computer science at Columbia University. His research interests include topology and graph theory.Jay Yellen is a professor of mathematics at Rollins College. His current areas of research include graph theory, combinatorics, and algorithms.

Select Guide Rating

• 1. Foundations. 2. Isomorphisms and Symmetry. 3. Trees and Connectivity. 4. Planarity and Kuratowski’s Theorem. 5. Drawing Graphs and Maps. 6. Graph Colorings. 7. Measurement and Mappings. 8. Analytic Graph Theory. 9. Graph Colorings and Symmetry. 10. Algebraic Specification of Graphs. 11. Nonplanar Layouts.