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Duality in Phase Space and Complex Dynamics of an Integrated Pest Management Network Model

机译:虫害综合管理网络模型的相空间对偶和复杂动力学

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Fragmented habitat patches between which plants and animals can disperse can be modeled as networks with varying degrees of connectivity. A predator-prey model with network structures is proposed for integrated pest management (IPM) with impulsive control actions. The model was analyzed using numerical methods to investigate how factors such as the impulsive period, the releasing constant of natural enemies and the mode of connections between the patches affect pest outbreak patterns and the success or failure of pest control. The concept of the cluster as defined by Holland and Hastings is used to describe variations in results ranging from global synchrony when all patches have identical fluctuations to n-cluster solutions with all patches having different dynamics. Heterogeneity in the initial densities of either pest or natural enemy generally resulted in a variety of cluster oscillations. Surprisingly, if n > 1, the clusters fall into two groups one with low amplitude fluctuations and the other with high amplitude fluctuations (i.e. duality in phase space), implying that control actions radically alter the system's characteristics by inducing duality and more complex dynamics. When the impulsive period is small enough, i.e. the control strategy is undertaken frequently, the pest can be eradicated. As the period increases, the pest's dynamics shift from a steady state to become chaotic with periodic windows and more multicluster oscillations arise for heterogenous initial density distributions. Period-doubling bifurcation and periodic halving cascades occur as the releasing constant of the natural enemy increases. For the same ecological system with five differently connected networks, as the randomness of the connectedness increases, the transient duration becomes smaller and the probability of multicluster oscillations appearing becomes higher.
机译:可以将动植物之间分散的零散的栖息地斑块建模为具有不同程度连通性的网络。提出了一种具有网络结构的捕食者-被捕食者模型,用于具有脉冲控制作用的综合害虫管理(IPM)。使用数值方法对模型进行了分析,以研究冲动周期,天敌释放常数以及斑块之间的连接方式等因素如何影响害虫的爆发方式以及害虫防治的成败。 Holland和Hastings定义的聚类概念用于描述结果的变化,范围从当所有补丁具有相同波动时的全局同步到所有补丁具有不同动态的n聚类解决方案。有害生物或天敌的初始密度的异质性通常会导致各种簇振荡。令人惊讶的是,如果n> 1,则群集分为两组,一组具有低幅度波动,另一组具有高幅度波动(即相空间中的对偶性),这意味着控制动作会通过诱导对偶性和更复杂的动力学来从根本上改变系统的特性。当脉冲周期足够小时,即频繁采取控制策略时,可以消灭有害生物。随着周期的增加,有害生物的动力学从稳态转变为具有周期性窗口的混乱状态,并且对于不同的初始密度分布,会出现更多的多簇振荡。随着天敌的释放常数增加,周期倍增的分叉和周期减半级联发生。对于具有五个不同连接网络的同一生态系统,随着连接随机性的增加,瞬态持续时间变小,出现多集群振荡的可能性也变高。

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