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Multiple Swarm Relay-Races with Alternative Routes

机译:具有替代路线的多群接力赛

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Competition of swarms, every of which performs a conveyor cooperation of units, operated in physical time, is considered. Such sort of races objectively exists in economics, industry, defense, etc. It is shown, that natural approach to modeling of multiple relay-race with alternative routes is M-parallel semi-Markov process. Due to alternation there are multiple arks in the graph, represented the structure of semi-Markov process. Notion «the space of switches» is introduced. Formulae for calculation the number of routes in the space of switches, stochastic and time characteristics of wandering through M-parallel semi-Markov process are obtained. Conception of distributed forfeit, which depends on stages difference of swarm units, competed in pairs, is proposed. Dependence for evaluation of total forfeit of every participant is obtained. It is shown, that sum of forfeit may be used as optimization criterion in the game strategy optimization task.
机译:考虑了群体竞争,每个群体都在物理时间进行单元的输送机协作。这类竞赛客观地存在于经济学,工业,国防等领域。这表明,采用替代路线对多个接力赛进行建模的自然方法是M并行半马尔可夫过程。由于交替,图中有多个方舟,代表了半马尔可夫过程的结构。介绍了“开关空间”的概念。通过M-并行半马尔可夫过程,得出了交换空间中路由数,随机性和时间特性的计算公式。提出了取决于群体单位阶段差异,成对竞争的分布式没收的概念。获得了对每个参与者的总没收进行评估的依存关系。结果表明,没收的总和可以用作游戏策略优化任务中的优化标准。

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