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Total Domination In Graphs 2013 Edition at Meripustak

Total Domination In Graphs 2013 Edition by Michael A. Henning Anders Yeo , Springer

Books from same Author: Michael A. Henning Anders Yeo

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  • General Information  
    Author(s)Michael A. Henning Anders Yeo
    PublisherSpringer
    ISBN9781461465249
    Pages178
    BindingHardback
    LanguageEnglish
    Publish YearMay 2013

    Description

    Springer Total Domination In Graphs 2013 Edition by Michael A. Henning Anders Yeo

    Total Domination in Graphs gives a clear understanding of this topic to any interested reader who has a modest background in graph theory. This book provides and explores the fundamentals of total domination in graphs. Some of the topics featured include the interplay between total domination in graphs and transversals in hypergraphs and the association with total domination in graphs and diameter-2-critical graphs. Several proofs are included in this text which enables readers to acquaint themselves with a toolbox of proof techniques and ideas with which to attack open problems in the field. This work is an excellent resource for students interested in beginning their research in this field. Additionally established researchers will find the book valuable to have as it contains the latest developments and open problems. Table of contents : 1. Introduction.- 2. Properties of Total Dominating Sets and General Bounds.- 3. Complexity and Algorithmic Results.- 4.Total Domination in Trees.- 5.Total Domination and Minimum Degree.- 6. Total Domination in Planar Graphs.- 7. Total Domination and Forbidden Cycles.- 8. Relating the Size and Total Domination Number.- 9. Total Domination in Claw-Free Graphs.- 10. Total Domination Number versus Matching Number.- 11. Total Domination Critical Graphs.- 12. Total Domination and Graph Products.- 13. Graphs with Disjoint Total Dominating Sets.- 14. Total Domination in Graphs with Diameter Two.- 15. Nordhaus-Gaddum Bounds for Total Domination.- 16. Upper Total Domination.- 17.Variations of Total Domination.- 18. Conjectures and Open Problems.- Index.



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