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Quo Vadis, Graph Theory?: A Source Book for Challenges and Directions
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Graph Theory (as a recognized discipline) is a relative newcomer to Mathematics. The first formal paper is found in the work of Leonhard Euler in 1736. In recent years the subject has grown so rapidly that in today's literature, graph theory papers abound with new mathematical developments and significant applications.
As with any academic field, it is good to step back occasionally and ask Where is all this activity taking us?, What are the outstanding fundamental problems?, What are the next important steps to take?. In short, Quo Vadis, Graph Theory?. The contributors to this volume have together provided a comprehensive reference source for future directions and open questions in the field.
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Titles in the series (43)
Graph Theory Rating: 5 out of 5 stars5/5Combinatorial Mathematics, Optimal Designs, and Their Applications Rating: 0 out of 5 stars0 ratingsStudies on Graphs and Discrete Programming Rating: 0 out of 5 stars0 ratingsAlgorithmic Aspects of Combinatorics Rating: 0 out of 5 stars0 ratingsStudies in Integer Programming Rating: 0 out of 5 stars0 ratingsTopics on Steiner Systems Rating: 1 out of 5 stars1/5Combinatorics 79. Part I Rating: 0 out of 5 stars0 ratingsLinear and Combinatorial Optimization in Ordered Algebraic Structures Rating: 0 out of 5 stars0 ratingsCombinatorics '81: In Honour of Beniamino Segre Rating: 0 out of 5 stars0 ratingsAlgebraic and Geometric Combinatorics Rating: 0 out of 5 stars0 ratingsConvexity and Graph Theory Rating: 0 out of 5 stars0 ratingsAlgebraic and Combinatorial Methods in Operations Research Rating: 0 out of 5 stars0 ratingsAdvances in Graph Theory Rating: 0 out of 5 stars0 ratingsTheory and Practice of Combinatorics Rating: 0 out of 5 stars0 ratingsOrders: Description and Roles Rating: 0 out of 5 stars0 ratingsCombinatorial and Geometric Structures and Their Applications Rating: 0 out of 5 stars0 ratingsCombinatorics 79. Part II Rating: 0 out of 5 stars0 ratingsTopics on Perfect Graphs Rating: 0 out of 5 stars0 ratingsAlgorithms in Combinatorial Design Theory Rating: 0 out of 5 stars0 ratingsCombinatorial Mathematics Rating: 0 out of 5 stars0 ratingsTopics in the Theory of Computation Rating: 0 out of 5 stars0 ratingsCycles in Graphs Rating: 0 out of 5 stars0 ratingsPlanar Graphs: Theory and Algorithms Rating: 4 out of 5 stars4/5Recent Results in the Theory of Graph Spectra Rating: 0 out of 5 stars0 ratingsGraph Theory and Applications Rating: 0 out of 5 stars0 ratingsCombinatorics '86 Rating: 0 out of 5 stars0 ratingsMatching Theory Rating: 0 out of 5 stars0 ratingsAnalysis and Design of Algorithms for Combinatorial Problems Rating: 0 out of 5 stars0 ratingsAlgebraic and Structural Automata Theory Rating: 0 out of 5 stars0 ratingsLogic-Based Decision Support: Mixed Integer Model Formulation Rating: 0 out of 5 stars0 ratings
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Quo Vadis, Graph Theory? - Elsevier Science
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