Tournament (graph theory) (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Tournament (graph theory)" in English language version.

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10doi.org

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5jstor.org

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4ams.org

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3renyi.hu

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1wolfram.com

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mathscinet.ams.org

Erdős & Moser (1964). Erdős, P.; Moser, L. (1964), "On the representation of directed graphs as unions of orderings" (PDF), Magyar Tud. Akad. Mat. Kutató Int. Közl., 9: 125–132, MR 0168494
Erdős (1963) Erdős, P. (1963), "On a problem in graph theory" (PDF), The Mathematical Gazette, 47: 220–223, JSTOR 3613396, MR 0159319
Szekeres & Szekeres (1965). Szekeres, E.; Szekeres, G. (1965), "On a problem of Schütte and Erdős", The Mathematical Gazette, 49: 290–293, doi:10.2307/3612854, MR 0186566.
Stearns (1959); Erdős & Moser (1964) Stearns, Richard (1959), "The Voting Problem", The American Mathematical Monthly, 66 (9): 761–763, doi:10.2307/2310461, JSTOR 2310461 Erdős, P.; Moser, L. (1964), "On the representation of directed graphs as unions of orderings" (PDF), Magyar Tud. Akad. Mat. Kutató Int. Közl., 9: 125–132, MR 0168494

bnf.fr

gallica.bnf.fr

Camion (1959). Camion, Paul (1959), "Chemins et circuits hamiltoniens des graphes complets", Comptes Rendus de l'Académie des Sciences de Paris (in French), 249: 2151–2152

doi.org

Landau (1953). Landau, H.G. (1953), "On dominance relations and the structure of animal societies. III. The condition for a score structure", Bulletin of Mathematical Biophysics, 15 (2): 143–148, doi:10.1007/BF02476378.
Bar-Noy & Naor (1990). Bar-Noy, A.; Naor, J. (1990), "Sorting, Minimal Feedback Sets and Hamilton Paths in Tournaments", SIAM Journal on Discrete Mathematics, 3 (1): 7–20, doi:10.1137/0403002
Moon (1966), Theorem 1. Moon, J. W. (1966), "On subtournaments of a tournament", Canadian Mathematical Bulletin, 9 (3): 297–301, doi:10.4153/CMB-1966-038-7.
Thomassen (1980). Thomassen, Carsten (1980), "Hamiltonian-Connected Tournaments", Journal of Combinatorial Theory, Series B, 28 (2): 142–163, doi:10.1016/0095-8956(80)90061-1.
Reid & Parker (1970). Reid, K.B.; Parker, E.T. (1970), "Disproof of a conjecture of Erdös and Moser", Journal of Combinatorial Theory, 9 (3): 225–238, doi:10.1016/S0021-9800(70)80061-8
Szekeres & Szekeres (1965). Szekeres, E.; Szekeres, G. (1965), "On a problem of Schütte and Erdős", The Mathematical Gazette, 49: 290–293, doi:10.2307/3612854, MR 0186566.
Harary & Moser (1966), Corollary 5b. Harary, Frank; Moser, Leo (1966), "The theory of round robin tournaments", American Mathematical Monthly, 73 (3): 231–246, doi:10.2307/2315334, JSTOR 2315334.
Takács (1991). Takács, Lajos (1991), "A Bernoulli Excursion and Its Various Applications", Advances in Applied Probability, 23 (3), Applied Probability Trust: 557–585, doi:10.2307/1427622, JSTOR 1427622.
McGarvey (1953); Brandt, Brill & Harrenstein (2016) McGarvey, David C. (1953), "A Theorem on the Construction of Voting Paradoxes", Econometrica, 21 (4): 608–610, doi:10.2307/1907926, JSTOR 1907926 Brandt, Felix; Brill, Markus; Harrenstein, Paul (2016), "Chapter 3: Tournament Solutions", in Brandt, Felix; Conitzer, Vincent; Endriss, Ulle; Lang, Jérôme; Procaccia, Ariel D. (eds.), Handbook of Computational Social Choice, Cambridge University Press, ISBN 9781107060432
Stearns (1959); Erdős & Moser (1964) Stearns, Richard (1959), "The Voting Problem", The American Mathematical Monthly, 66 (9): 761–763, doi:10.2307/2310461, JSTOR 2310461 Erdős, P.; Moser, L. (1964), "On the representation of directed graphs as unions of orderings" (PDF), Magyar Tud. Akad. Mat. Kutató Int. Közl., 9: 125–132, MR 0168494

grenoble-inp.fr

oc.g-scop.grenoble-inp.fr

Havet (2013). Havet, Frédéric (2013), "Section 3.1: Gallai–Roy Theorem and related results" (PDF), Orientations and colouring of graphs, Lecture notes for the summer school SGT 2013 in Oléron, France, pp. 15–19

jstor.org

Erdős (1963) Erdős, P. (1963), "On a problem in graph theory" (PDF), The Mathematical Gazette, 47: 220–223, JSTOR 3613396, MR 0159319
Harary & Moser (1966), Corollary 5b. Harary, Frank; Moser, Leo (1966), "The theory of round robin tournaments", American Mathematical Monthly, 73 (3): 231–246, doi:10.2307/2315334, JSTOR 2315334.
Takács (1991). Takács, Lajos (1991), "A Bernoulli Excursion and Its Various Applications", Advances in Applied Probability, 23 (3), Applied Probability Trust: 557–585, doi:10.2307/1427622, JSTOR 1427622.
McGarvey (1953); Brandt, Brill & Harrenstein (2016) McGarvey, David C. (1953), "A Theorem on the Construction of Voting Paradoxes", Econometrica, 21 (4): 608–610, doi:10.2307/1907926, JSTOR 1907926 Brandt, Felix; Brill, Markus; Harrenstein, Paul (2016), "Chapter 3: Tournament Solutions", in Brandt, Felix; Conitzer, Vincent; Endriss, Ulle; Lang, Jérôme; Procaccia, Ariel D. (eds.), Handbook of Computational Social Choice, Cambridge University Press, ISBN 9781107060432
Stearns (1959); Erdős & Moser (1964) Stearns, Richard (1959), "The Voting Problem", The American Mathematical Monthly, 66 (9): 761–763, doi:10.2307/2310461, JSTOR 2310461 Erdős, P.; Moser, L. (1964), "On the representation of directed graphs as unions of orderings" (PDF), Magyar Tud. Akad. Mat. Kutató Int. Közl., 9: 125–132, MR 0168494

math.ca

cms.math.ca

Moon (1966), Theorem 1. Moon, J. W. (1966), "On subtournaments of a tournament", Canadian Mathematical Bulletin, 9 (3): 297–301, doi:10.4153/CMB-1966-038-7.

renyi.hu

Erdős & Moser (1964). Erdős, P.; Moser, L. (1964), "On the representation of directed graphs as unions of orderings" (PDF), Magyar Tud. Akad. Mat. Kutató Int. Közl., 9: 125–132, MR 0168494
Erdős (1963) Erdős, P. (1963), "On a problem in graph theory" (PDF), The Mathematical Gazette, 47: 220–223, JSTOR 3613396, MR 0159319
Stearns (1959); Erdős & Moser (1964) Stearns, Richard (1959), "The Voting Problem", The American Mathematical Monthly, 66 (9): 761–763, doi:10.2307/2310461, JSTOR 2310461 Erdős, P.; Moser, L. (1964), "On the representation of directed graphs as unions of orderings" (PDF), Magyar Tud. Akad. Mat. Kutató Int. Közl., 9: 125–132, MR 0168494

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W., "Tournament", MathWorld