The Australasian Journal of Combinatorics

Volume 62 (2015)

• Part 1

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• B. Curtin, G.R. Pourgholi and H. Yousefi-Azari
  • On the punctured power graph of a finite group, pp.1–7

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• Shahul Hameed K., Viji Paul and K.A. Germina
  • On co-regular signed graphs, pp.8–17

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• Robert F. Bailey
  • The metric dimension of small distance-regular and strongly regular graphs, pp.18–34

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• Valentin Borozan, Leandro Montero and Narayanan Narayanan
  • Further results on strong edge-colourings in outerplanar graphs, pp.35–44

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• V. Ejov, M. Haythorpe and S. Rossomakhine
  • A linear-size conversion of HCP to 3HCP, pp.45–58

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• Aleš Drápal, Terry S. Griggs and Andrew R. Kozlik
  • Pure Latin directed triple systems, pp.59–75

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• Peter J. Cameron and Pablo Spiga
  • Most switching classes with primitive automorphism groups contain graphs with trivial groups, pp.76–90

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• Jason Hedetniemi
  • On unique minimum dominating sets in some repeated Cartesian products, pp.91–99

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• David Cook II
  • Nested colorings of graphs, pp.100–127

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• S.B. Rao and U.K. Sahoo
  • Embeddings in Eulerian graceful graphs, pp.128–139

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• S.-L. Ng and S. Owen
  • A note on an upper bound of traceability codes, pp.140–146

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• Bridget Eileen Tenner
  • On the expected number of commutations in reduced words, pp.147–154

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• Part 2

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• Leonardo Constantin Mihalcea
  • Binomial determinants and positivity of Chern-Schwartz-MacPherson classes, pp.155–171

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• Zhongyuan Che and Zhibo Chen
  • Sharp bounds on the size of pairable graphs and pairable bipartite graphs, pp.172–183

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• Michitaka Furuya
  • On the diameter of domination bicritical graphs, pp.184–196

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• Part 3

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• R. Ichishima, F.A. Muntaner-Batle and A. Oshima
  • The measurements of closeness to graceful graphs, pp.197–210

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• K. Pattabiraman and P. Kandan
  • Generalization of the degree distance of the tensor product of graphs, pp.211–227

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• Justin Lambright and Courtney K. Taylor
  • A generalized class of modified R-polynomials, pp.228–239

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• Marc Hellmuth, Tilen Marc, Lydia Ostermeier and Peter F. Stadler
  • The relaxed square property, pp.240–270

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