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Population Interaction Dynamics Analysis of an Algae-Fish System 被引量:1
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作者 Ziyou Zhuang Jueyuan Yan +4 位作者 Xinyu Xie Lihua Dai Chaoyue Huang Fangfang Chen Hengguo Yu 《Applied Mathematics》 2022年第6期544-565,共22页
In this paper, before the implementation of ecological laboratory experiments, the population interaction dynamics of an algae-fish system were studied mathematically and numerically. The purpose of this study was to ... In this paper, before the implementation of ecological laboratory experiments, the population interaction dynamics of an algae-fish system were studied mathematically and numerically. The purpose of this study was to explore how filter-feeding fish population affects the growth dynamics of the algae population. Mathematically theoretical works have been pursuing the investigation of some key conditions for stability of the equilibrium and existence of Hopf bifurcation. Numerical simulation works have been parsing the discovery of the growth dynamics of the algae population in view of population interaction dynamics, which in turn could prove the feasibility of the theoretical derivation and reveal the relationship between filter-feeding fish abundance and algal biomass in fish-drift algae communiyua. Furthermore, it was successful to show that the filter-feeding fish population may be a crucial factor in controlling the proliferation of the algae population, which could also directly grasp the evolution of community dynamics. All these results were expected to be useful in the study of community dynamics and laboratory elimination experiment of the algae population. 展开更多
关键词 Algae population Filter-Feeding Fish population interaction dynamics Hopf Bifurcation STABILITY
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Synchronization Dynamics in a System of Multiple Interacting Populations of Phase Oscillators
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作者 鞠萍 杨俊忠 《Chinese Physics Letters》 SCIE CAS CSCD 2015年第3期17-20,共4页
We study the synchronization dynamics in a system of multiple interacting populations of phase oscillators. Using the dimensionality-reduction technique of Ott and Antonsen, we explore different types of synchronizati... We study the synchronization dynamics in a system of multiple interacting populations of phase oscillators. Using the dimensionality-reduction technique of Ott and Antonsen, we explore different types of synchronization dynamics when the incoherent state becomes unstable. We find that the inter-population coupling is crucial to the synchronization. When the intra-population interaction is repulsive, the local synchronization can still be maintained through the inter-population coupling. For attractive inter-population coupling, the local order parameters in different populations are of in-phase while the local synchronization are of anti-phase for repulsive inter-population coupling. 展开更多
关键词 In Synchronization dynamics in a System of Multiple Interacting populations of Phase Oscillators
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