ヒーウッドグラフ (Japanese Wikipedia)

Analysis of information sources in references of the Wikipedia article "ヒーウッドグラフ" in Japanese language version.

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ams.org

mathscinet.ams.org

Abreu, M.; Aldred, R. E. L.; Funk, M.; Jackson, Bill; Labbate, D.; Sheehan, J. (2004), “Graphs and digraphs with all 2-factors isomorphic”, Journal of Combinatorial Theory, Series B 92 (2): 395–404, doi:10.1016/j.jctb.2004.09.004, MR2099150 .

arxiv.org

Dejter, Italo J. (2011), “From the Coxeter graph to the Klein graph”, Journal of Graph Theory, arXiv:1002.1960, doi:10.1002/jgt.20597 .
Gerbracht, Eberhard H.-A. (2009). Eleven unit distance embeddings of the Heawood graph. arXiv:0912.5395.

doi.org

Abreu, M.; Aldred, R. E. L.; Funk, M.; Jackson, Bill; Labbate, D.; Sheehan, J. (2004), “Graphs and digraphs with all 2-factors isomorphic”, Journal of Combinatorial Theory, Series B 92 (2): 395–404, doi:10.1016/j.jctb.2004.09.004, MR2099150 .
Dejter, Italo J. (2011), “From the Coxeter graph to the Klein graph”, Journal of Graph Theory, arXiv:1002.1960, doi:10.1002/jgt.20597 .
Brown, Ezra (2002). “The many names of (7,3,1)”. Mathematics Magazine 75 (2): 83–94. doi:10.2307/3219140. JSTOR 3219140.

jstor.org

Brown, Ezra (2002). “The many names of (7,3,1)”. Mathematics Magazine 75 (2): 83–94. doi:10.2307/3219140. JSTOR 3219140.

jussieu.fr

ecp6.jussieu.fr

Bondy, J. A.; Murty, U. S. R. (1976). Graph Theory with Applications. New York: North Holland. p. 237. ISBN 0-444-19451-7. オリジナルの2010年4月13日時点におけるアーカイブ。

tue.nl

win.tue.nl

Brouwer, Andries E.. “Heawood graph”. Additions and Corrections to the book Distance-Regular Graphs (Brouwer, Cohen, Neumaier; Springer; 1989). 2012年10月19日閲覧。

uwa.edu.au

cs.uwa.edu.au

Royle, G. "Cubic Symmetric Graphs (The Foster Census)."

vt.edu

math.vt.edu

Brown, Ezra (2002). “The many names of (7,3,1)”. Mathematics Magazine 75 (2): 83–94. doi:10.2307/3219140. JSTOR 3219140.

web.archive.org

Bondy, J. A.; Murty, U. S. R. (1976). Graph Theory with Applications. New York: North Holland. p. 237. ISBN 0-444-19451-7. オリジナルの2010年4月13日時点におけるアーカイブ。

wikipedia.org

en.wikipedia.org

Brouwer, Andries E.. “Heawood graph”. Additions and Corrections to the book Distance-Regular Graphs (Brouwer, Cohen, Neumaier; Springer; 1989). 2012年10月19日閲覧。
Abreu, M.; Aldred, R. E. L.; Funk, M.; Jackson, Bill; Labbate, D.; Sheehan, J. (2004), “Graphs and digraphs with all 2-factors isomorphic”, Journal of Combinatorial Theory, Series B 92 (2): 395–404, doi:10.1016/j.jctb.2004.09.004, MR2099150 .
Brown, Ezra (2002). “The many names of (7,3,1)”. Mathematics Magazine 75 (2): 83–94. doi:10.2307/3219140. JSTOR 3219140.
Heawood, P. J. (1890). “Map colouring theorems”. Quarterly J. Math. Oxford Ser. 24: 322–339.
Bondy, J. A.; Murty, U. S. R. (1976). Graph Theory with Applications. New York: North Holland. p. 237. ISBN 0-444-19451-7. オリジナルの2010年4月13日時点におけるアーカイブ。

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W. "Heawood Graph". mathworld.wolfram.com (英語).