Geodesic
Local properties and upper embeddability of connected multigraphs
Czechoslovak Mathematical Journal, Tome 43 (1993) no. 2, pp. 241-248

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MR Zbl
DOI : 10.21136/CMJ.1993.128407
Classification : 05C10 
Nebeský, Ladislav. Local properties and upper embeddability of connected multigraphs. Czechoslovak Mathematical Journal, Tome 43 (1993) no. 2, pp. 241-248. doi: 10.21136/CMJ.1993.128407
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     zbl = {0787.05030},
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[1] M. Behzad, G. Chartrand, L. Lesniak-Foster: Graphs $\&$ Digraphs. Prindle, Weber $\&$ Schmidt, Boston, 1979. | MR

[2] G. Chartrand, R. E. Pippert: Locally connected graphs. Časopis pěst. mat. 99 (1974), 158–163. | MR

[3] A. D. Glukhov: On chord-critical graphs. In: Some Topological and Combinatorial Properties of Graphs, Preprint 80.8, IM AN USSR, Kiev, 1980, pp. 24–27. (Russian) | MR

[4] N. P. Homenko, A. D. Glukhov: One-component 2-cell embeddings and the maximum genus of a graph. In: Some Topological and Combinatorial Properties of Graphs, Preprint 80.8, IM AN USSR, Kiev, 1980, pp. 5–23. (Russian) | MR

[5] N. P. Homenko, N. A. Ostroverkhy, V. A. Kusmenko: The maximum genus of graphs. In: $\phi $-Transformations of Graphs, N. P. Homenko (ed.), IM AN USSR, Kiev, 1973, pp. 180–210. (Ukrainian, English summary) | MR

[6] M. Jungerman: A characterization of upper embeddable graphs. Trans. Amer. Math. Soc. 241 (1978), 401–406. | MR | Zbl

[7] L. Nebeský: A new characterization of the maximum genus of a graph. Czechoslovak Math. J. 31 (106) (1981), 604–613. | MR

[8] L. Nebeský: On locally quasiconnected graphs and their upper embeddability. Czechoslovak Math. J. 35 (110) (1985), 162–166. | MR

[9] L. Nebeský: $N_2$-locally connected graphs and their upper embeddability. Czechoslovak Math. J. 41 (116) (1991), 731–735. | MR

[10] R. Nedela, M. Škoviera: On graphs embeddable with short faces. In: Topics in Combinatorics and Graph Theory, R. Bodendiek, R. Henn (eds.), Physica-Verlag, Heidelberg, 1990, pp. 519–529. | MR

[11] Z. Ryjáček: On graphs with isomorphic, non-isomorphic and connected $N_2$-neighbourhoods. Časopis pěst. mat. 12 (1987), 66–79.

[12] A. T. White: Graphs, Groups, and Surfaces. North-Holland, Amsterdam, 1973. | Zbl

[13] N. H. Xuong: How to determine the maximum genus of a graph. J. Combinatorial Theory Ser. B 26 (1979), 217–225. | DOI | MR | Zbl

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