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Complex dynamics analysis for a two-stage Cournot duopoly game of semi-collusion in production

机译:两阶段Cournot Duopoly游戏的复杂动力学分析

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摘要

In this paper, a two-stage oligopoly game of semi-collusion in production is analyzed and expounded, where at first stage all firms compete in R&D and at second stage all firms coordinate the production activities in order to make their joint profit maximized. Not only the local stability of equilibriums, but also the existence, stability and direction of flip bifurcation of the discrete nonlinear model are investigated by using the normal form method and the center manifold theory. Then, the validity of the theoretical analysis is justified through numerical simulation. We find that the model we built can exhibit very complex dynamical behaviors, but it cannot undergo the Neimark-Sacker bifurcation. Also the coexistence of attractors is found through numerical simulation, and their basins of attraction are simulated. At last of this paper, the chaotic motion of the proposed model is controlled by delayed feedback control method.
机译:在本文中,分析并阐述了两阶段的半勾结的半勾结游戏,在第一阶段所有公司竞争研发和第二阶段,所有公司都协调生产活动,以使其联合利润最大化。 不仅通过使用正常形式的方法和中心歧管理论研究了离散非线性模型的局部稳定性的局部稳定性,而且还研究了离散非线性模型的倒车分叉的存在,稳定性和方向。 然后,通过数值模拟,理论分析的有效性是合理的。 我们发现我们建造的模型可以表现出非常复杂的动态行为,但它无法接受内蒙古袋分叉。 还通过数值模拟发现了吸引子的共存,模拟了它们的吸引力盆地。 在本文的最后,通过延迟反馈控制方法控制所提出的模型的混沌运动。

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