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Fujie, Futaba, Zhang, Ping - Covering Walks in Graphs (SpringerBriefs in Mathematics) - 9781493903047 - V9781493903047
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Covering Walks in Graphs (SpringerBriefs in Mathematics)

€ 73.46
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Description for Covering Walks in Graphs (SpringerBriefs in Mathematics) Paperback. Series: SpringerBriefs in Mathematics. Num Pages: 124 pages, 26 black & white illustrations, 11 colour illustrations, 5 black & white tables, biograph. BIC Classification: PBV; PBW. Category: (P) Professional & Vocational. Dimension: 236 x 154 x 8. Weight in Grams: 198.
Covering Walks  in Graphs is aimed at researchers and graduate students in the graph theory community and provides a comprehensive treatment on measures of two well studied graphical properties, namely Hamiltonicity and traversability in graphs. This text looks into the famous Kӧnigsberg Bridge Problem, the Chinese Postman Problem, the Icosian Game and the Traveling Salesman Problem as well as well-known mathematicians who were involved in these problems. The concepts of different spanning walks with examples and present classical results on Hamiltonian numbers and upper Hamiltonian numbers of graphs are described; in some cases, the authors provide proofs of these results to illustrate ... Read more

Product Details

Format
Paperback
Publication date
2014
Publisher
Springer
Condition
New
Series
SpringerBriefs in Mathematics
Number of Pages
110
Place of Publication
New York, United States
ISBN
9781493903047
SKU
V9781493903047
Shipping Time
Usually ships in 15 to 20 working days
Ref
99-15

Reviews for Covering Walks in Graphs (SpringerBriefs in Mathematics)
From the book reviews: “Fujie (Nagoya Univ., Japan) and Zhang (Western Michigan Univ.) broadly survey many similar statements, some theorems, and some conjectures in a manner clear enough for beginners and thorough enough for experts. … Summing Up: Recommended. Upper-division undergraduates and above.” (D. V. Feldman, Choice, Vol. 52 (3), November, 2014)

Goodreads reviews for Covering Walks in Graphs (SpringerBriefs in Mathematics)


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