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Original Articles

Addressing Johnson Graphs, Complete Multipartite Graphs, Odd Cycles, and Random Graphs

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References

  • [Alon 97] N. Alon. “Neighborly Families of Boxes and Bipartite Coverings.” In The Mathematics of Paul Erdös, vol. II, edited by R. L. Graham and J. Neśetŕil, pp. 27–31. Berlin: Springer Verlag, 1997.
  • [Alon 17] N. Alon. “Asymptotically Optimal Induced Universal Graphs.” Geom Funct. Anal. 27 (2017), 1–32.
  • [Brouwer et al. 89] A. E. Brouwer, A. Cohen, and A. Neumaier. Distance-Regular Graphs. Berlin: Springer-Verlag, 1989. xviii+495 pp.
  • [Cioabă et al. 17] S. M. Cioabă, R. J. Elzinga, M. Markiewitz, K. Vander Meulen, and T. Vanderwoerd. “Addressing Graph Products and Distance-Regular Graphs.” Disc Appl. Math. 229 (2017), 46–54.
  • [Elzinga et al. 04] R. Elzinga, D. A. Gregory, and K. Vander Meulen. “Addressing the Petersen Graph.” Disc Math. 286 (2004), 241–244.
  • [Fujii and Sawa 08] H. Fujii and M. Sawa. “An Addressing Scheme on Complete Bipartite Graphs.” ARS Combin. 86 (2008), 363–369.
  • [Graham 88] R. L. Graham. Isometric Embeddings of Graphs, Selected Topics in Graph Theory, vol. 3, pp. 133–150. San Diego, CA: Academic Press, 1988.
  • [Graham and Pollak 71] R. L. Graham and H. O. Pollak. On the Addressing Problem for Loop Switching. Bell Syst. Tech. J. 50:8 (1971), 2495–2519.
  • [Gregory and Vander Meulen 96] D.A. Gregory and K. Vander Meulen. “Sharp Bounds for Decompositions of Graphs into Complete r-Partite Subgraphs.” J. Graph Theory 21:4 (1996), 393–400.
  • [Harary et al. 77] F. Harary, D. Hsu, and Z. Miller. “The Biparticity of a Graph.” J. Graph Theory 1:2 (1977), 131–133.
  • [Hoffman 01] A. J. Hoffman. “On a Problem of Zaks.” J. Combin. Theory Ser. A 93 (2001), 271–277.
  • [Kratzke et al. 88] T. Kratzke, B. Reznick, and D. West. “Eigensharp Graphs: Decompositions into Complete Bipartite Subgraphs.” Trans. Amer. Math. Soc. 308 (1988), 637–653.
  • [Sawa 16] M. Sawa. “On a Symmetric Representation of Hermitian Matrices and Its Applications to Graph Theory.” J. Combin. Theory Ser. B 116 (2016), 484–503.
  • [Watanabe et al. 12] S. Watanabe, K. Ishii, and M. Sawa. “A q-Analogue of the Addressing Problem of Graphs by Graham and Pollak.” SIAM J. Disc Math. 26:2 (2012), 527–536.
  • [Winkler 83] P. Winkler. “Proof of the Squashed Cube Conjecture.” Combinatorica 3:1 (1983), 135–139.
  • [Zaks 88] J. Zaks. “Nearly-Neighborly Families of Tetrahedra and the Decomposition of some Multigraphs.” J. Combin. Theory Ser. A 48 (1988), 147–155.

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