Redesigning Belgian Youth Field Hockey Competitions Using an Incomplete Round-Robin Tournament

Published Online:https://doi.org/10.1287/inte.2024.0191

References

  • Cochran RS (1971) Designs with redeeming social aspects for evenings of social bridge. Amer. Statistician 25(2):12–15.Google Scholar
  • Crane J, Temple V (2015) A systematic review of dropout from organized sport among children and youth. Eur. Physical Ed. Rev. 21(1):114–131.Google Scholar
  • Csató L (2021) Coronavirus and sports leagues: Obtaining a fair ranking when the season cannot resume. IMA J. Management Math. 32(4):547–560.Google Scholar
  • Davari M, Goossens D, Beliën J, Lambers R, Spieksma FC (2020) The multi-league sports scheduling problem, or how to schedule thousands of matches. Oper. Res. Lett. 48(2):180–187.Google Scholar
  • Dinitz JH, Froncek D (2000) Scheduling the XFL. Congressus Numerantium 147:5–15.Google Scholar
  • Duggan M, Levitt SD (2002) Winning isn’t everything: Corruption in sumo wrestling. Amer. Econom. Rev. 92(5):1594–1605.Google Scholar
  • Durán GA, Guajardo M, López AF, Marenco J, Zamorano GA (2021) Scheduling multiple sports leagues with travel distance fairness: An application to Argentinean youth football. INFORMS J. Appl. Analytics 51(2):136–149.LinkGoogle Scholar
  • Fonseca GH, Toffolo TA (2022) A fix-and-optimize heuristic for the ITC2021 sports timetabling problem. J. Scheduling 25(3):273–286.Google Scholar
  • Froncek D (2013) Handicap distance antimagic graphs and incomplete tournaments. AKCE Internat. J. Graphs Combinatorics 10(2):119–127.Google Scholar
  • Froncek D, Shepanik A (2016) Regular handicap tournaments of high degree. J. Algebra Combinatorics Discrete Structures Appl. 3(3):159–164.Google Scholar
  • Goossens D, Spieksma F (2009) Scheduling the Belgian soccer league. Interfaces 39(2):109–118.LinkGoogle Scholar
  • Goossens DR, Spieksma FC (2012) Soccer schedules in Europe: An overview. J. Scheduling 15(5):641–651.Google Scholar
  • Grabau M (2012) Softball scheduling as easy as 1-2-3 (strikes you’re out). Interfaces 42(3):310–319.LinkGoogle Scholar
  • Hoshino R, Kawarabayashi K-i (2013) An approximation algorithm for the bipartite traveling tournament problem. Math. Oper. Res. 38(4):720–728.LinkGoogle Scholar
  • Keener JP (1993) The Perron–Frobenius theorem and the ranking of football teams. SIAM Rev. 35(1):80–93.Google Scholar
  • Kim T (2019) Optimal approach to game scheduling of multiple round-robin tournament: Korea professional baseball league in focus. Comput. Indust. Engrg. 136:95–105.Google Scholar
  • Lamas-Fernandez C, Martinez-Sykora A, Potts CN (2021) Scheduling double round-robin sports tournaments. De Causmaecker P, Özcan E, Vanden Berghe G, eds. Proc. 13th Internat. Conf. Practice Theory Automated Timetabling, vol. 2 (PATAT, Leuven, Belgium), 435–448.Google Scholar
  • Lambers R, Spieksma FCR (2020) True rankings. Working paper, Eindhoven University of Technology, Eindhoven, Netherlands.Google Scholar
  • Larson J, Johansson M (2014) Constructing schedules for sports leagues with divisional and round-robin tournaments. J. Quant. Anal. Sports 10(2):119–129.Google Scholar
  • Lasek J, Gagolewski M (2018) The efficacy of league formats in ranking teams. Statist. Model. 18(5–6):411–435.Google Scholar
  • Leiva Bertrán F (2025) Ranking in incomplete tournaments: The generalized win percentage method, efficiency, and NCAA football. J. Sports Econom. 26(1):3–34.Google Scholar
  • Li M, Davari M, Goossens D (2023) Multi-league sports scheduling with different leagues sizes. Eur. J. Oper. Res. 307(1):313–327.Google Scholar
  • Li M, Van Bulck D, Goossens D (2025) Beyond leagues: A single incomplete round-robin tournament for multi-league sports timetabling. Eur. J. Oper. Res. 323(1):208–223.Google Scholar
  • Maniezzo V, Boschetti M, Stützle TM (2021) Matheuristics: Algorithms and Implementations (Springer, Cham, Switzerland).Google Scholar
  • Mara STW, Norcahyo R, Jodiawan P, Lusiantoro L, Rifai AP (2022) A survey of adaptive large neighborhood search algorithms and applications. Comput. Oper. Res. 146:105903.Google Scholar
  • Moody D, Kendall G, Bar-Noy A (2010) Youth sports leagues scheduling. McCollum B, Burke E, White G, eds. Proc. 8th Internat. Conf. Practice Theory Automated Timetabling (PATAT, Belfast, UK), 283–293.Google Scholar
  • Nurmi K, Goossens D, Kyngäs J (2014) Scheduling a triple round robin tournament with minitournaments for the Finnish national youth ice hockey league. J. Oper. Res. Soc. 65(11):1770–1779.Google Scholar
  • Phillips AE, O’Sullivan M, Walker C (2021) An adaptive large neighbourhood search matheuristic for the ITC2021 sports timetabling competition. De Causmaecker P, Özcan E, Vanden Berghe G, eds. Proc. 13th Internat. Conf. Practice Theory Automated Timetabling, vol. 2 (PATAT, Leuven, Belgium), 426–430.Google Scholar
  • Rasmussen RV, Trick MA (2008) Round robin scheduling—A survey. Eur. J. Oper. Res. 188(3):617–636.Google Scholar
  • Ribeiro CC, Urrutia S (2007) Scheduling the Brazilian soccer tournament with fairness and broadcast objectives. Burke EK, Rudová H, eds. Practice and Theory of Automated Timetabling VI: 6th International Conference, PATAT 2006 Brno, Czech Republic, August 30–September 1, 2006 Revised Selected Papers 6, Lecture Notes in Computer Science, vol. 3867 (Springer, Berlin), 147–157.Google Scholar
  • Schönberger J (2015) Scheduling of sport league systems with inter-league constraints. Kay A, Owen A, Halkon B, King M, eds. Proc. 5th Internat. Conf. Math. Sport (Mathsport International, Loughborough, UK), 171–176.Google Scholar
  • Schönberger J (2017) The championship timetabling problem-construction and justification of test cases. De Francesco C, De Giovanni L, Ferrante M, Fonseca G, Lisi F, Pontarollo S, eds. Proc. 6th Internat. Conf. Math. Sport (Mathsport International, Padua, Italy), 330–339.Google Scholar
  • Silva N, Werneck H, Silva T, Pereira AC, Rocha L (2022) Multi-armed bandits in recommendation systems: A survey of the state-of-the-art and future directions. Expert Systems Appl. 197:116669.Google Scholar
  • Sporza (2019) Belgische hockeybond van 23.000 naar 50.000 leden op 10 jaar. (September 20), https://sporza.be/nl/2019/09/20/hockeybond-50-000-leden/.Google Scholar
  • Sutton RS, Barto AG (2018) Reinforcement Learning: An Introduction (MIT Press, Cambridge, MA).Google Scholar
  • Toffolo TA, Christiaens J, Spieksma FC, Vanden Berghe G (2019) The sport teams grouping problem. Ann. Oper. Res. 275(1):223–243.Google Scholar
  • Van Bulck D, Goossens D (2021) Relax-fix-optimize heuristics for time-relaxed sports timetabling. INFOR Inform. Systems Oper. Res. 59(4):623–638.Google Scholar
  • Van Bulck D, Goossens D (2023a) First-break-heuristically-schedule: Constructing highly-constrained sports timetables. Oper. Res. Lett. 51(3):326–331.Google Scholar
  • Van Bulck D, Goossens D (2023b) The International Timetabling Competition on Sports Timetabling (ITC2021). Eur. J. Oper. Res. 308(3):1249–1267.Google Scholar
  • Van Bulck D, Goossens D, Schönberger J, Guajardo M (2020) RobinX: A three-field classification and unified data format for round-robin sports timetabling. Eur. J. Oper. Res. 280(2):568–580.Google Scholar
  • Van Bulck D, Goossens D, Clarner JP, Dimitsas A, Fonseca GH, Lamas-Fernandez C, Lester MM, Pedersen J, Phillips AE, Rosati RM (2024) Which algorithm to select in sports timetabling? Eur. J. Oper. Res. 318(2):575–591.Google Scholar
  • Vaziri B, Dabadghao S, Yih Y, Morin TL (2018) Properties of sports ranking methods. J. Oper. Res. Soc. 69(5):776–787.Google Scholar
  • Wankel LM, Kreisel PSJ (1985) Factors underlying enjoyment of youth sports: Sport and age group comparisons. J. Sport Exercise Psych. 7(1):51–64.Google Scholar
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