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Research on the Stochastic Hopf Bifurcation of the Shallow Lake Ecosystem with Stochastic Excitation

机译:随机励磁浅湖生态系统随机跳跃分岔研究

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Establishing the model of the shallow lake ecosystem with stochastic excitation, with the stochastic averaging method and nonlinear dynamic theory, the model of the shallow lake ecosystem with stochastic excitation was simplified. Based on the Stratonovich-Khasminiskii stochastic average principle and Oseledec multiplicative ergodic theory. We studied the stochastic Hopf bifurcation behavior with the FPK method. The results showed that the bifurcation behavior of the stochastic system is different from the bifurcation behavior of the deterministic system. The effect of stochastic factors can make the stability of the system appear change. A pseudo-random noise can make the system appear regime shift. The bifurcation value of the system shifts.
机译:用随机励磁建立浅湖生态系统的模型,随机平均方法和非线性动力学理论,简化了随机激励的浅湖生态系统模型。基于Stratonovich-Khasminiskii随机平均原理和OSELEDEC乘法遍历理论。我们用FPK方法研究了随机Hopf分岔行为。结果表明,随机系统的分叉行为与确定性系统的分岔行为不同。随机因素的效果可以使系统的稳定性变为变化。伪随机噪声可以使系统出现的制度偏移。系统偏移的分叉值。

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