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- W3014517464 abstract "We consider the scalar delay differential equationx˙(t)=−x(t)+fK(x(t−1)) with a nondecreasing feedback function fK depending on a parameter K, and we verify that a saddle-node bifurcation of periodic orbits takes place as K varies. The nonlinearity fK is chosen so that it has two unstable fixed points (hence the dynamical system has two unstable equilibria), and these fixed points remain bounded away from each other as K changes. The generated periodic orbits are of large amplitude in the sense that they oscillate about both unstable fixed points of fK." @default.
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- W3014517464 date "2020-08-01" @default.
- W3014517464 modified "2023-10-14" @default.
- W3014517464 title "Saddle-node bifurcation of periodic orbits for a delay differential equation" @default.
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- W3014517464 doi "https://doi.org/10.1016/j.jde.2020.03.039" @default.
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