A Kaleidoscopic View of Graph Colorings
Author:   Ping Zhang
Publisher:   Springer International Publishing AG
Edition:   1st ed. 2016
ISBN:  

9783319305165


Pages:   157
Publication Date:   07 April 2016
Format:   Paperback
Availability:   Manufactured on demand   Availability explained
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A Kaleidoscopic View of Graph Colorings


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Full Product Details

Author:   Ping Zhang
Publisher:   Springer International Publishing AG
Imprint:   Springer International Publishing AG
Edition:   1st ed. 2016
Dimensions:   Width: 15.50cm , Height: 0.90cm , Length: 23.50cm
Weight:   2.701kg
ISBN:  

9783319305165


ISBN 10:   3319305166
Pages:   157
Publication Date:   07 April 2016
Audience:   Professional and scholarly ,  Professional & Vocational
Format:   Paperback
Publisher's Status:   Active
Availability:   Manufactured on demand   Availability explained
We will order this item for you from a manufactured on demand supplier.

Table of Contents

1. Introduction.- 2. Binomial Edge Colorings.- 3. Kaleidoscopic Edge Colorings.- 4. Graceful Vertex Colorings.- 5.Harmonious Vertex Colorings.- 6. A Map Coloring Problem.- 7. Set Colorings.- 8. Multiset Colorings.- 9. Metric Colorings.- 10. Sigma Colorings.- 11. Modular Colorings.- 12. A Banquet Seating Problem.- 13. Irregular Colorings.- 14. Recognizable Colorings.- References.- Index.

Reviews

“This book has the unique goal of covering the non-typical types of colorings in hopes of leading to new research and, in effect, providing a useful text with problems approachable for undergraduate students and up. … The author provides many short proofs that illustrate the different types of proof techniques used to solve these types of graph theory problems. Additionally, the author has included many open questions to show some direction in which to take one's research.” (John Asplund, Mathematical Reviews, November, 2016)


This book has the unique goal of covering the non-typical types of colorings in hopes of leading to new research and, in effect, providing a useful text with problems approachable for undergraduate students and up. ... The author provides many short proofs that illustrate the different types of proof techniques used to solve these types of graph theory problems. Additionally, the author has included many open questions to show some direction in which to take one's research. (John Asplund, Mathematical Reviews, November, 2016)


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