立方体グラフ (Japanese Wikipedia)

Analysis of information sources in references of the Wikipedia article "立方体グラフ" in Japanese language version.

refsWebsite

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11doi.org

2^nd place

6^th place

9wikipedia.org

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1math.ca

low place

1jstor.org

26^th place

275^th place

1jgaa.info

low place

1arxiv.org

69^th place

227^th place

1siam.org

low place

arxiv.org

Eppstein, David (2007), “The traveling salesman problem for cubic graphs”, Journal of Graph Algorithms and Applications 11 (1): 61–81, arXiv:cs.DS/0302030 .

doi.org

Foster, R. M. (1932), “Geometrical Circuits of Electrical Networks”, Transactions of the American Institute of Electrical Engineers 51 (2): 309–317, doi:10.1109/T-AIEE.1932.5056068 .
Tutte, W. T. (1959), “On the symmetry of cubic graphs”, Canad. J. Math 11: 621–624, doi:10.4153/CJM-1959-057-2, http://cms.math.ca/cjm/v11/p621 .
Isaacs, R. (1975), “Infinite families of nontrivial trivalent graphs which are not Tait colorable”, American Mathematical Monthly 82 (3): 221–239, doi:10.2307/2319844, JSTOR 2319844, https://jstor.org/stable/2319844 .
Ellingham, M. N.; Horton, J. D. (1983), “Non-Hamiltonian 3-connected cubic bipartite graphs”, Journal of Combinatorial Theory, Series B 34 (3): 350–353, doi:10.1016/0095-8956(83)90046-1 .
Robinson, R.W.; Wormald, N.C. (1994), “Almost all regular graphs are Hamiltonian”, Random Structures and Algorithms 5 (2): 363–374, doi:10.1002/rsa.3240050209 .
Fomin, Fedor V.; Høie, Kjartan (2006), “Pathwidth of cubic graphs and exact algorithms”, Information Processing Letters 97 (5): 191–196, doi:10.1016/j.ipl.2005.10.012 .
Petersen, Julius Peter Christian (1891), “Die Theorie der regulären Graphs (The theory of regular graphs)”, Acta Mathematica 15 (15): 193–220, doi:10.1007/BF02392606 .
Esperer, Louis; Kardoš, František; King, Andrew D.; Král, Daniel; Norine, Serguei (2011), “Exponentially many perfect matchings in cubic graphs”, Advances in Mathematics 227 (4): 1646–1664, doi:10.1016/j.aim.2011.03.015 .
Iwama, Kazuo; Nakashima, Takuya (2007), “An Improved Exact Algorithm for Cubic Graph TSP”, Computing and Combinatorics, Lecture Notes in Computer Science, 4598, Springer-Verlag, pp. 108–117, doi:10.1007/978-3-540-73545-8_13, ISBN 978-3-540-73544-1 .
Alimonti, Paola; Kann, Viggo (2000), “Some APX-completeness results for cubic graphs”, Theoretical Computer Science 237 (1–2): 123–134, doi:10.1016/S0304-3975(98)00158-3 .
Hliněný, Petr (2006), “Crossing number is hard for cubic graphs”, Journal of Combinatorial Theory, Series B 96 (4): 455–471, doi:10.1016/j.jctb.2005.09.009 .

jgaa.info

Eppstein, David (2007), “The traveling salesman problem for cubic graphs”, Journal of Graph Algorithms and Applications 11 (1): 61–81, arXiv:cs.DS/0302030 .

jstor.org

Isaacs, R. (1975), “Infinite families of nontrivial trivalent graphs which are not Tait colorable”, American Mathematical Monthly 82 (3): 221–239, doi:10.2307/2319844, JSTOR 2319844, https://jstor.org/stable/2319844 .

math.ca

cms.math.ca

Tutte, W. T. (1959), “On the symmetry of cubic graphs”, Canad. J. Math 11: 621–624, doi:10.4153/CJM-1959-057-2, http://cms.math.ca/cjm/v11/p621 .

siam.org

zeno.siam.org

Gebauer, H. (2008), “On the number of Hamilton cycles in bounded degree graphs”, Proc. 4th Workshop on Analytic Algorithmics and Combinatorics (ANALCO '08) .

wikipedia.org

en.wikipedia.org

Foster, R. M. (1932), “Geometrical Circuits of Electrical Networks”, Transactions of the American Institute of Electrical Engineers 51 (2): 309–317, doi:10.1109/T-AIEE.1932.5056068 .
Isaacs, R. (1975), “Infinite families of nontrivial trivalent graphs which are not Tait colorable”, American Mathematical Monthly 82 (3): 221–239, doi:10.2307/2319844, JSTOR 2319844, https://jstor.org/stable/2319844 .
Ellingham, M. N.; Horton, J. D. (1983), “Non-Hamiltonian 3-connected cubic bipartite graphs”, Journal of Combinatorial Theory, Series B 34 (3): 350–353, doi:10.1016/0095-8956(83)90046-1 .
Eppstein, David (2007), “The traveling salesman problem for cubic graphs”, Journal of Graph Algorithms and Applications 11 (1): 61–81, arXiv:cs.DS/0302030 .
Fomin, Fedor V.; Høie, Kjartan (2006), “Pathwidth of cubic graphs and exact algorithms”, Information Processing Letters 97 (5): 191–196, doi:10.1016/j.ipl.2005.10.012 .
Petersen, Julius Peter Christian (1891), “Die Theorie der regulären Graphs (The theory of regular graphs)”, Acta Mathematica 15 (15): 193–220, doi:10.1007/BF02392606 .
Esperer, Louis; Kardoš, František; King, Andrew D.; Král, Daniel; Norine, Serguei (2011), “Exponentially many perfect matchings in cubic graphs”, Advances in Mathematics 227 (4): 1646–1664, doi:10.1016/j.aim.2011.03.015 .
Alimonti, Paola; Kann, Viggo (2000), “Some APX-completeness results for cubic graphs”, Theoretical Computer Science 237 (1–2): 123–134, doi:10.1016/S0304-3975(98)00158-3 .
Hliněný, Petr (2006), “Crossing number is hard for cubic graphs”, Journal of Combinatorial Theory, Series B 96 (4): 455–471, doi:10.1016/j.jctb.2005.09.009 .