Polytree (English Wikipedia)

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

refsWebsite

Global rank English rank

2^nd place

451^st place

277^th place

1,933^rd place

1,342^nd place

low place

low place

782^nd place

585^th place

69^th place

59^th place

ams.org

Harary & Sumner (1980); Simion (1991). Harary, Frank; Sumner, David (1980), "The dichromatic number of an oriented tree", Journal of Combinatorics, Information & System Sciences, 5 (3): 184–187, MR 0603363. Simion, Rodica (1991), "Trees with 1-factors and oriented trees", Discrete Mathematics, 88 (1): 93–104, doi:10.1016/0012-365X(91)90061-6, MR 1099270.
Ruskey (1989). Ruskey, Frank (1989), "Transposition generation of alternating permutations", Order, 6 (3): 227–233, doi:10.1007/BF00563523, MR 1048093.
Kühn, Mycroft & Osthus (2011). Kühn, Daniela; Mycroft, Richard; Osthus, Deryk (2011), "A proof of Sumner's universal tournament conjecture for large tournaments", Proceedings of the London Mathematical Society, Third Series, 102 (4): 731–766, arXiv:1010.4430, doi:10.1112/plms/pdq035, MR 2793448.

Kühn, Mycroft & Osthus (2011). Kühn, Daniela; Mycroft, Richard; Osthus, Deryk (2011), "A proof of Sumner's universal tournament conjecture for large tournaments", Proceedings of the London Mathematical Society, Third Series, 102 (4): 731–766, arXiv:1010.4430, doi:10.1112/plms/pdq035, MR 2793448.

Harary & Sumner (1980); Simion (1991). Harary, Frank; Sumner, David (1980), "The dichromatic number of an oriented tree", Journal of Combinatorics, Information & System Sciences, 5 (3): 184–187, MR 0603363. Simion, Rodica (1991), "Trees with 1-factors and oriented trees", Discrete Mathematics, 88 (1): 93–104, doi:10.1016/0012-365X(91)90061-6, MR 1099270.
Trotter & Moore (1977). Trotter, William T. Jr.; Moore, John I. Jr. (1977), "The dimension of planar posets", Journal of Combinatorial Theory, Series B, 22 (1): 54–67, doi:10.1016/0095-8956(77)90048-X.
Ruskey (1989). Ruskey, Frank (1989), "Transposition generation of alternating permutations", Order, 6 (3): 227–233, doi:10.1007/BF00563523, MR 1048093.
Kühn, Mycroft & Osthus (2011). Kühn, Daniela; Mycroft, Richard; Osthus, Deryk (2011), "A proof of Sumner's universal tournament conjecture for large tournaments", Proceedings of the London Mathematical Society, Third Series, 102 (4): 731–766, arXiv:1010.4430, doi:10.1112/plms/pdq035, MR 2793448.