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Titlebook: Bio-Inspired Computational Intelligence and Applications; International Confer Kang Li,Minrui Fei,Shiwei Ma Conference proceedings 2007 Spr

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Hafenbautechnische Gesellschaft e.V.mputational (QC) agents, and these QC agents have learning ability via implementing reinforcement learning algorithm. This new ANN has powerful parallel-work ability and its training time is shorter than classic algorithm. Experiment results show this method is effective.
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https://doi.org/10.1007/978-3-642-45829-3sentation to encode the solutions, the method “superiority of feasible point” that separate objectives and constraints to handle the constraints, and the absorbing Markov chain model to analyze the expected runtime. It is shown that the mean first hitting time of (1+1) EA for solving subset sum problems may be polynomial, exponential, or infinite.
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https://doi.org/10.1007/978-3-662-22678-0 an agent to a coalition is calculated as a value between 0 and 1, and then the task-oriented coalition can be generated by . matrix theory. An example is presented to illustrate the validity of the method.
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,Der Ausbau des Fischereihafens Büsum,amogenetic operator R-Edge and one mutation operator NI-Dot are given by introducing the conception of the relative distance between cities. The validity of the AGA to solve the traveling salesman problem is shown by simulative experiments.
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A Novel ANN Model Based on Quantum Computational MAS Theorymputational (QC) agents, and these QC agents have learning ability via implementing reinforcement learning algorithm. This new ANN has powerful parallel-work ability and its training time is shorter than classic algorithm. Experiment results show this method is effective.
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On the Running Time Analysis of the (1+1) Evolutionary Algorithm for the Subset Sum Problemsentation to encode the solutions, the method “superiority of feasible point” that separate objectives and constraints to handle the constraints, and the absorbing Markov chain model to analyze the expected runtime. It is shown that the mean first hitting time of (1+1) EA for solving subset sum problems may be polynomial, exponential, or infinite.
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