On the Problem of Determining which (n, k)-Star Graphs are Cayley Graphs-Reference-Cited by-同舟云学术

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On the Problem of Determining which (n, k)-Star Graphs are Cayley Graphs

Published:2016-11-28 Issue:1 Volume:33 Page:85-102
ISSN:0911-0119
Container-title:Graphs and Combinatorics
language:en
Short-container-title:Graphs and Combinatorics

Author:

Cheng Eddie,Li Li,Lipták László,Shim Sangho,Steffy Daniel E.

Publisher

Springer Science and Business Media LLC

Subject

Discrete Mathematics and Combinatorics,Theoretical Computer Science

Link

http://link.springer.com/content/pdf/10.1007/s00373-016-1741-8.pdf

Reference40 articles.

1. Araki, T.: Hyper Hamiltonian laceability of Cayley graphs generated by transpositions. Networks 48, 121–124 (2006)

2. Cheng, E., Grossman, J., Qiu, K., Shen, Z.: Distance formula and shortest paths of the $$(n, k)$$ ( n , k ) -star graphs. Inf. Sci. 180, 1671–1680 (2010)

3. Cheng, E., Lipman, M.J.: Vulnerability issues of star graphs, alternating group graphs and split-stars: strength and toughness. Discret. Appl. Math. 118, 163–179 (2002)

4. Cheng, E., Lipman, M.J.: Increasing the connectivity of the star graphs. Networks 40, 165–169 (2002)

5. Cheng, E., Lipták, L., Shawash, N.: Orienting Cayley graphs generated by transposition trees. Comput. Math. Appl. 55, 2662–2672 (2008)

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2. A Note of Independent Number and Domination Number of Qn,k,m-Graph;Parallel Processing Letters;2019-09

3. A Complete Classification of Which (n, k)-Star Graphs are Cayley Graphs;Graphs and Combinatorics;2017-12-26

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