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Numerical Hopf bifurcation for a class of delay differential equations

机译:一类时滞微分方程的数值霍夫分支

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In this paper we consider discretization of parameter-dependent delay differential equations of the form x'(t) = f(x(t),x(t - τ),λ), λ ∈ R. We show that, if the delay differential equation undergoes a Hopf bifurcation, then the discrete scheme undergoes a Hopf bifurcation of the same type. The results of this paper extend the results of our previous analysis relating to the discretization of the delay logistic equation to a wider class of problems.
机译:在本文中,我们考虑离散化参数相关的延迟微分方程,形式为x'(t)= f(x(t),x(t-τ),λ),λ∈R。我们证明了,如果延迟微分方程经历Hopf分支,然后离散方案经历相同类型的Hopf分支。本文的结果将与延迟逻辑方程离散化有关的先前分析结果扩展到更广泛的问题类别。

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