Wiener–Araya graph (English Wikipedia)

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Lindgren, W. F. (1967), "An infinite class of hypohamiltonian graphs", American Mathematical Monthly, 74 (9): 1087–1089, doi:10.2307/2313617, JSTOR 2313617, MR 0224501
Chvátal, V. (1973), "Flip-flops in hypo-Hamiltonian graphs", Canadian Mathematical Bulletin, 16: 33–41, doi:10.4153/cmb-1973-008-9, MR 0371722
Thomassen, Carsten (1976), "Planar and infinite hypohamiltonian and hypotraceable graphs", Discrete Mathematics, 14 (4): 377–389, doi:10.1016/0012-365x(76)90071-6, MR 0422086
Hatzel, Wolfgang (1979), "Ein planarer hypohamiltonscher Graph mit 57 Knoten", Mathematische Annalen (in German), 243 (3): 213–216, doi:10.1007/BF01424541, MR 0548801, S2CID 121794449
Zamfirescu, Carol T.; Zamfirescu, Tudor I. (2007), "A planar hypohamiltonian graph with 48 vertices", Journal of Graph Theory, 55 (4): 338–342, doi:10.1002/jgt.20241, MR 2336805, S2CID 260477281
Wiener, Gábor; Araya, Makoto (2011), "On planar hypohamiltonian graphs", Journal of Graph Theory, 67 (1): 55–68, doi:10.1002/jgt.20513, MR 2809563, S2CID 5340663.
Jooyandeh, Mohammadreza; McKay, Brendan D.; Östergård, Patric R. J.; Pettersson, Ville H.; Zamfirescu, Carol T. (2017), "Planar hypohamiltonian graphs on 40 vertices", Journal of Graph Theory, 84 (2): 121–133, arXiv:1302.2698, doi:10.1002/jgt.22015, MR 3601121, S2CID 5535167

Wiener, Gábor; Araya, Makoto (April 20, 2009), The ultimate question, arXiv:0904.3012, Bibcode:2009arXiv0904.3012W.
Jooyandeh, Mohammadreza; McKay, Brendan D.; Östergård, Patric R. J.; Pettersson, Ville H.; Zamfirescu, Carol T. (2017), "Planar hypohamiltonian graphs on 40 vertices", Journal of Graph Theory, 84 (2): 121–133, arXiv:1302.2698, doi:10.1002/jgt.22015, MR 3601121, S2CID 5535167

Lindgren, W. F. (1967), "An infinite class of hypohamiltonian graphs", American Mathematical Monthly, 74 (9): 1087–1089, doi:10.2307/2313617, JSTOR 2313617, MR 0224501
Chvátal, V. (1973), "Flip-flops in hypo-Hamiltonian graphs", Canadian Mathematical Bulletin, 16: 33–41, doi:10.4153/cmb-1973-008-9, MR 0371722
Thomassen, Carsten (1976), "Planar and infinite hypohamiltonian and hypotraceable graphs", Discrete Mathematics, 14 (4): 377–389, doi:10.1016/0012-365x(76)90071-6, MR 0422086
Hatzel, Wolfgang (1979), "Ein planarer hypohamiltonscher Graph mit 57 Knoten", Mathematische Annalen (in German), 243 (3): 213–216, doi:10.1007/BF01424541, MR 0548801, S2CID 121794449
Zamfirescu, Carol T.; Zamfirescu, Tudor I. (2007), "A planar hypohamiltonian graph with 48 vertices", Journal of Graph Theory, 55 (4): 338–342, doi:10.1002/jgt.20241, MR 2336805, S2CID 260477281
Wiener, Gábor; Araya, Makoto (2011), "On planar hypohamiltonian graphs", Journal of Graph Theory, 67 (1): 55–68, doi:10.1002/jgt.20513, MR 2809563, S2CID 5340663.
Jooyandeh, Mohammadreza; McKay, Brendan D.; Östergård, Patric R. J.; Pettersson, Ville H.; Zamfirescu, Carol T. (2017), "Planar hypohamiltonian graphs on 40 vertices", Journal of Graph Theory, 84 (2): 121–133, arXiv:1302.2698, doi:10.1002/jgt.22015, MR 3601121, S2CID 5535167

Wiener, Gábor; Araya, Makoto (April 20, 2009), The ultimate question, arXiv:0904.3012, Bibcode:2009arXiv0904.3012W.

Lindgren, W. F. (1967), "An infinite class of hypohamiltonian graphs", American Mathematical Monthly, 74 (9): 1087–1089, doi:10.2307/2313617, JSTOR 2313617, MR 0224501

Hatzel, Wolfgang (1979), "Ein planarer hypohamiltonscher Graph mit 57 Knoten", Mathematische Annalen (in German), 243 (3): 213–216, doi:10.1007/BF01424541, MR 0548801, S2CID 121794449
Zamfirescu, Carol T.; Zamfirescu, Tudor I. (2007), "A planar hypohamiltonian graph with 48 vertices", Journal of Graph Theory, 55 (4): 338–342, doi:10.1002/jgt.20241, MR 2336805, S2CID 260477281
Wiener, Gábor; Araya, Makoto (2011), "On planar hypohamiltonian graphs", Journal of Graph Theory, 67 (1): 55–68, doi:10.1002/jgt.20513, MR 2809563, S2CID 5340663.
Jooyandeh, Mohammadreza; McKay, Brendan D.; Östergård, Patric R. J.; Pettersson, Ville H.; Zamfirescu, Carol T. (2017), "Planar hypohamiltonian graphs on 40 vertices", Journal of Graph Theory, 84 (2): 121–133, arXiv:1302.2698, doi:10.1002/jgt.22015, MR 3601121, S2CID 5535167