Cop number (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Cop number" in English language version.

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451^st place

277^th place

2^nd place

69^th place

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11^th place

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17^th place

206^th place

124^th place

ams.org

Aigner, M.; Fromme, M. (1984), "A game of cops and robbers", Discrete Applied Mathematics, 8 (1): 1–11, doi:10.1016/0166-218X(84)90073-8, MR 0739593
Baird, William; Bonato, Anthony (2012), "Meyniel's conjecture on the cop number: a survey", Journal of Combinatorics, 3 (2): 225–238, arXiv:1308.3385, doi:10.4310/JOC.2012.v3.n2.a6, MR 2980752, S2CID 18942362
Frankl, Péter (1987), "Cops and robbers in graphs with large girth and Cayley graphs", Discrete Applied Mathematics, 17 (3): 301–305, doi:10.1016/0166-218X(87)90033-3, MR 0890640
Kinnersley, William B. (2015), "Cops and robbers is EXPTIME-complete", Journal of Combinatorial Theory, Series B, 111: 201–220, arXiv:1309.5405, doi:10.1016/j.jctb.2014.11.002, MR 3315605, S2CID 15432889
Fomin, Fedor V.; Golovach, Petr A.; Kratochvíl, Jan (2008), "On tractability of cops and robbers game", Fifth IFIP International Conference on Theoretical Computer Science—TCS 2008, IFIP Int. Fed. Inf. Process., vol. 273, New York: Springer, pp. 171–185, doi:10.1007/978-0-387-09680-3_12, MR 2757374
Schroeder, Bernd S. W. (2001), "The copnumber of a graph is bounded by $\lfloor {\tfrac {3}{2}}\operatorname {genus} (G)\rfloor +3$ ", Categorical perspectives (Kent, OH, 1998), Trends Math., Boston: Birkhäuser, pp. 243–263, MR 1827672
Clarke, Nancy Elaine Blanche (2002), Constrained cops and robber, Ph.D. thesis, Canada: Dalhousie University, MR 2704200, ProQuest 305503876

Mohar, Bojan (2017), Notes on Cops and Robber game on graphs, arXiv:1710.11281, Bibcode:2017arXiv171011281M
Baird, William; Bonato, Anthony (2012), "Meyniel's conjecture on the cop number: a survey", Journal of Combinatorics, 3 (2): 225–238, arXiv:1308.3385, doi:10.4310/JOC.2012.v3.n2.a6, MR 2980752, S2CID 18942362
Kinnersley, William B. (2015), "Cops and robbers is EXPTIME-complete", Journal of Combinatorial Theory, Series B, 111: 201–220, arXiv:1309.5405, doi:10.1016/j.jctb.2014.11.002, MR 3315605, S2CID 15432889

Aigner, M.; Fromme, M. (1984), "A game of cops and robbers", Discrete Applied Mathematics, 8 (1): 1–11, doi:10.1016/0166-218X(84)90073-8, MR 0739593
Baird, William; Bonato, Anthony (2012), "Meyniel's conjecture on the cop number: a survey", Journal of Combinatorics, 3 (2): 225–238, arXiv:1308.3385, doi:10.4310/JOC.2012.v3.n2.a6, MR 2980752, S2CID 18942362
Frankl, Péter (1987), "Cops and robbers in graphs with large girth and Cayley graphs", Discrete Applied Mathematics, 17 (3): 301–305, doi:10.1016/0166-218X(87)90033-3, MR 0890640
Kinnersley, William B. (2015), "Cops and robbers is EXPTIME-complete", Journal of Combinatorial Theory, Series B, 111: 201–220, arXiv:1309.5405, doi:10.1016/j.jctb.2014.11.002, MR 3315605, S2CID 15432889
Fomin, Fedor V.; Golovach, Petr A.; Kratochvíl, Jan (2008), "On tractability of cops and robbers game", Fifth IFIP International Conference on Theoretical Computer Science—TCS 2008, IFIP Int. Fed. Inf. Process., vol. 273, New York: Springer, pp. 171–185, doi:10.1007/978-0-387-09680-3_12, MR 2757374

Mohar, Bojan (2017), Notes on Cops and Robber game on graphs, arXiv:1710.11281, Bibcode:2017arXiv171011281M

Clarke, Nancy Elaine Blanche (2002), Constrained cops and robber, Ph.D. thesis, Canada: Dalhousie University, MR 2704200, ProQuest 305503876

Baird, William; Bonato, Anthony (2012), "Meyniel's conjecture on the cop number: a survey", Journal of Combinatorics, 3 (2): 225–238, arXiv:1308.3385, doi:10.4310/JOC.2012.v3.n2.a6, MR 2980752, S2CID 18942362
Kinnersley, William B. (2015), "Cops and robbers is EXPTIME-complete", Journal of Combinatorial Theory, Series B, 111: 201–220, arXiv:1309.5405, doi:10.1016/j.jctb.2014.11.002, MR 3315605, S2CID 15432889