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Graph TheoryAugust 2008
Publisher:
  • Springer Publishing Company, Incorporated
ISBN:978-1-84628-969-9
Published:14 August 2008
Pages:
654
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Abstract

Graph theory is a flourishing discipline containing a body of beautiful and powerful theorems of wide applicability. Its explosive growth in recent years is mainly due to its role as an essential structure underpinning modern applied mathematics computer science, combinatorial optimization, and operations research in particular but also to its increasing application in the more applied sciences. The versatility of graphs makes them indispensable tools in the design and analysis of communication networks, for instance. The primary aim of this book is to present a coherent introduction to the subject, suitable as a textbook for advanced undergraduate and beginning graduate students in mathematics and computer science. It provides a systematic treatment of the theory of graphs without sacrificing its intuitive and aesthetic appeal. Commonly used proof techniques are described and illustrated, and a wealth of exercises - of varying levels of difficulty - are provided to help the reader master the techniques and reinforce their grasp of the material. A second objective is to serve as an introduction to research in graph theory. To this end, sections on more advanced topics are included, and a number of interesting and challenging open problems are highlighted and discussed in some detail. Despite this more advanced material, the book has been organized in such a way that an introductory course on graph theory can be based on the first few sections of selected chapters. Visit the graph theory book blog at: http://blogs.springer.com/bondyandmurty/.

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  332. Martínez L, Bribiesca E and Guzmán A (2017). Chain coding representation of voxel-based objects with enclosing, edging and intersecting trees, Pattern Analysis & Applications, 20:3, (825-844), Online publication date: 1-Aug-2017.
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  334. Araujo J, Cezar A and Silva A (2017). On the Existence of Tree Backbones that Realize the Chromatic Number on a Backbone Coloring, Journal of Graph Theory, 85:4, (808-813), Online publication date: 1-Aug-2017.
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  341. Xiong L (2017). Characterization of forbidden subgraphs for the existence of even factors in a graph, Discrete Applied Mathematics, 223:C, (135-139), Online publication date: 31-May-2017.
  342. Zhu E and Xu J (2017). A sufficient condition for planar graphs with maximum degree 6 to be totally 8-colorable, Discrete Applied Mathematics, 223:C, (148-153), Online publication date: 31-May-2017.
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  367. Cheng P, Chen M and Wang Y (2016). Planar graphs without 4-cycles adjacent to triangles are 4-choosable, Discrete Mathematics, 339:12, (3052-3057), Online publication date: 6-Dec-2016.
  368. Zhang M and Li S (2016). Extremal cacti of given matching number with respect to the distance spectral radius, Applied Mathematics and Computation, 291:C, (89-97), Online publication date: 1-Dec-2016.
  369. Fitzpatrick S, Howell J, Messinger M and Pike D (2016). A deterministic version of the game of zombies and survivors on graphs, Discrete Applied Mathematics, 213:C, (1-12), Online publication date: 20-Nov-2016.
  370. Zhang M and Li S (2016). Extremal Halin graphs with respect to the signless Laplacian spectra, Discrete Applied Mathematics, 213:C, (207-218), Online publication date: 20-Nov-2016.
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  374. Besharati N, Goddyn L, Mahmoodian E and Mortezaeefar M (2016). On the chromatic number of Latin square graphs, Discrete Mathematics, 339:11, (2613-2619), Online publication date: 6-Nov-2016.
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  376. Chen Z (2016). Chvátal---Erdös Type Conditions for Hamiltonicity of Claw-Free Graphs, Graphs and Combinatorics, 32:6, (2253-2266), Online publication date: 1-Nov-2016.
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  379. Hung R (2016). Hamiltonian cycles in linear-convex supergrid graphs, Discrete Applied Mathematics, 211:C, (99-112), Online publication date: 1-Oct-2016.
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  382. Zhang Y, Broersma H and Chen Y (2016). On fan-wheel and tree-wheel Ramsey numbers, Discrete Mathematics, 339:9, (2284-2287), Online publication date: 6-Sep-2016.
  383. Brousek J, Holub P, Ryjáček Z and Vrána P (2016). Finite families of forbidden subgraphs for rainbow connection in graphs, Discrete Mathematics, 339:9, (2304-2312), Online publication date: 6-Sep-2016.
  384. Zhang C (2016). Cycle covers (II) - Circuit chain, Petersen chain and Hamilton weights, Journal of Combinatorial Theory Series B, 120:C, (36-63), Online publication date: 1-Sep-2016.
  385. Aboulker P, Chen X, Huzhang G, Kapadia R and Supko C (2016). Lines, Betweenness and Metric Spaces, Discrete & Computational Geometry, 56:2, (427-448), Online publication date: 1-Sep-2016.
  386. Dong J and Li X (2016). Rainbow Connection Number and Independence Number of a Graph, Graphs and Combinatorics, 32:5, (1829-1841), Online publication date: 1-Sep-2016.
  387. Kemnitz A and Schiermeyer I (2016). Sufficient conditions for 2-rainbow connected graphs, Discrete Applied Mathematics, 209:C, (247-250), Online publication date: 20-Aug-2016.
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  389. Coudert D and Ducoffe G (2016). Data center interconnection networks are not hyperbolic, Theoretical Computer Science, 639:C, (72-90), Online publication date: 1-Aug-2016.
  390. Araujo J, Havet F, Linhares Sales C and Silva A (2016). Proper orientation of cacti, Theoretical Computer Science, 639:C, (14-25), Online publication date: 1-Aug-2016.
  391. Xu J, Li Z and Zhu E (2016). On purely tree-colorable planar graphs, Information Processing Letters, 116:8, (532-536), Online publication date: 1-Aug-2016.
  392. Huang J, Li S and Sun L (2016). The normalized Laplacians, degree-Kirchhoff index and the spanning trees of linear hexagonal chains, Discrete Applied Mathematics, 207:C, (67-79), Online publication date: 10-Jul-2016.
  393. Brause C and Schiermeyer I (2016). Kernelization of the 3 -path vertex cover problem, Discrete Mathematics, 339:7, (1935-1939), Online publication date: 6-Jul-2016.
  394. Dourado M (2016). Computing role assignments of split graphs, Theoretical Computer Science, 635:C, (74-84), Online publication date: 4-Jul-2016.
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  397. Zhang J, Ding L, Wang G, Yan G and Zhou S (2016). Neighbor Sum Distinguishing Index of $$K_4$$K4-Minor Free Graphs, Graphs and Combinatorics, 32:4, (1621-1633), Online publication date: 1-Jul-2016.
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  405. Brimkov B and Hicks I (2016). Chromatic and flow polynomials of generalized vertex join graphs and outerplanar graphs, Discrete Applied Mathematics, 204:C, (13-21), Online publication date: 11-May-2016.
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  411. Algefari M and Lai H (2016). Supereulerian Digraphs with Large Arc-Strong Connectivity, Journal of Graph Theory, 81:4, (393-402), Online publication date: 1-Apr-2016.
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Contributors
  • Sorbonne University
  • University of Waterloo
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