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Novel competitive information propagation macro mathematical model in online social network

机译:在线社交网络中的新型竞争信息传播宏数学模型

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This paper proposes a novel competitive information dissemination macro model CISIR (Competitive Information Susceptible Infected Recovered) in online social network (OSN). Firstly, the Markov chain theory is used to analyze the intrinsic relationship between the competition mechanism among different types of information on the network and the rules of node state transition and information propagation evolution. The macro probability model of node state transition is constructed from the perspective of probability, and the macro information diffusion of network system is constructed from the perspective of statistics. Secondly, the equilibrium point and stability of the proposed model are solved to ensure that the model is reasonable and meaningful. Finally, the relationship between the parameters in the model is analyzed by numerical simulation experiment, and the dynamic simulation is carried out. The process of information competition and dissemination is analyzed, and the degree of agreement between the simulation results and the real event statistics is researched through empirical comparative experiments. Experimental results show that the proposed CISIR model is reasonable and effective. It provides a new scientific method and research approach to solve the problem of competitive propagation of different information types in OSN, and it has high theoretical value and application value. (C) 2020 Elsevier B.V. All rights reserved.
机译:本文提出了一种新颖的竞争信息传播宏观模型CISIR(竞争信息易受感染的恢复)在线社交网络(OSN)。首先,马尔可夫链理论用于分析关于网络上不同类型信息的竞争机制与节点状态转换和信息传播演化规则之间的内在关系。节点状态转换的宏观概率模型由概率的角度构建,网络系统的宏观信息扩散由统计的角度构建。其次,解决了所提出的模型的平衡点和稳定性,以确保模型合理且有意义。最后,通过数值模拟实验分析了模型中参数之间的关系,进行了动态模拟。分析了信息竞争和传播的过程,通过经验比较实验研究了模拟结果与实际事件统计数据之间的一致性程度。实验结果表明,拟议的CISIR模型是合理有效的。它提供了一种新的科学方法和研究方法来解决OSN中不同信息类型的竞争传播问题,具有高理论值和应用价值。 (c)2020 Elsevier B.v.保留所有权利。

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