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Impulsive control of an integrated pest management model with dispersal between patches

机译:斑块间分散的病虫害综合治理模型的脉冲控制

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摘要

We consider a two-patch SI model of integrated pest management with dispersal of both susceptible and infective pests between patches. A biological control, consisting of the periodic release of infective pests and a chemical control, consisting of periodic and impulsive pesticide spraying, are employed in order to maintain the size of the pest population below an economically acceptable level. It is assumed that the spread of the disease which is inflicted on the pest population through the use of the biological control is characterized by a nonlinear force of infection expressed in an abstract form. A sufficient condition for the local stability of the susceptible pest-eradication periodic solution is found using Floquet theory for periodic systems of ordinary differential equations, an analysis of the influence of dispersal between patches being performed for several particular cases. Our numerical simulations indicate that an increase in the amount but not in the frequency of pesticide use may not result in control. We also show that patches which are stable in isolation can be destabilized by dispersal between patches.
机译:我们考虑了两补丁系统集成的虫害管理模型,其中易感和感染性虫害在各补丁之间分散。为了将有害生物种群的数量保持在经济上可接受的水平之下,采用了由传染性有害生物的定期释放组成的生物防治和由周期性和脉冲式农药喷雾组成的化学防治。假定通过使用生物防治方法对害虫种群造成的疾病传播以抽象形式表达的非线性感染力为特征。使用Floquet理论为常微分方程的周期系统找到了敏感的虫害根除周期解的局部稳定性的充分条件,针对几种特殊情况对斑块之间的扩散影响进行了分析。我们的数值模拟表明,农药用量的增加而不是使用频率的增加可能不会导致控制。我们还表明,隔离中稳定的补丁可以通过补丁之间的分散而不稳定。

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