A tournament framework for the ranking and selection problem
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Tournament minors
We say a digraph G is a minor of a digraph H if G can be obtained from a subdigraph of H by repeatedly contracting a strongly-connected subdigraph to a vertex. Here, we show that the class of all tournaments is a well-quasi-order under minor ...
Making a tournament k-arc-strong by reversing or deorienting arcs
The 1st cologne-twente workshop on graphs and combinatorial optimization (CTW 2001)We prove that every tournament T = (V,A) on n ≥ 2k + 1 vertices can be made k-arc-strong by reversing no more than k(k + 1)/2 arcs. This is best possible as the transitive tournament needs this many arcs to be reversed. We show that the number of arcs ...
Another investigation on tournament selection: modelling and visualisation
GECCO '07: Proceedings of the 9th annual conference on Genetic and evolutionary computationTournament selection has been widely used and studied in evolutionary algorithms. To supplement the study of tournament selection, this paper provides several models describing the probabilities that a program of a particular rank is sampled and is ...
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- IIE: Institute of Industrial Engineers
- INFORMS-SIM: Institute for Operations Research and the Management Sciences: Simulation Society
- ASA: American Statistical Association
- IEEE/SMC: Institute of Electrical and Electronics Engineers: Systems, Man, and Cybernetics Society
- SIGSIM: ACM Special Interest Group on Simulation and Modeling
- NIST: National Institute of Standards and Technology
- (SCS): The Society for Modeling and Simulation International
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IEEE Press
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- INFORMS-SIM
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