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Evolutionary game on a stochastic growth network

机译:随机增长网络上的进化游戏

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In some real complex systems the structures are difficult to map or changing over time. To explore the evolution of strategies on these complex systems, it is not realistic enough to specify their structures or topological properties in advance. In this paper, we address the evolutionary game on a stochastic growth network adopting the prisoner's dilemma game. We introduce a growing rate q to control the ratio of network growth to strategy evolution. A large q denotes that the network grows faster than strategy evolution. Simulation results show that a fast growing rate is helpful to promote the average payoffs of both cooperators and defectors. Moreover, this parameter also significantly influences the cooperation frequency on the resulting networks. The coexisting mechanisms in this paper may provide a beneficial insight for understanding the emergence of complex topological structures and game behaviors in numerous real systems.
机译:在某些实际的复杂系统中,结构很难映射或随时间变化。为了探索这些复杂系统上策略的演变,预先指定其结构或拓扑特性还不够现实。在本文中,我们通过采用囚徒困境博弈来解决随机增长网络上的演化博弈。我们引入增长率q来控制网络增长与策略演进的比率。较大的q表示网络的增长速度快于策略演进的速度。仿真结果表明,快速增长的速度有助于促进合作者和叛逃者的平均回报。而且,该参数还显着影响所得网络上的协作频率。本文中的共存机制可以为理解众多实际系统中复杂的拓扑结构和博弈行为的出现提供有益的见解。

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