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- W2025468241 abstract "In this paper delay equationsx n+k =f(x n ,...,x n+k−1) are considered, where the functionf is supposed to be convex, having a unique point of maximum. It is proved that if there are no stationary solutions then all solutions must diverge. Considering the one parameter familyf μ=μ+f and associating to it a family of two dimensional mapsF μ it is shown that the set of points having bounded orbit underF μ is homeomorphic to the product of a Cantor set and a circle, and is hyperbolic and stable." @default.
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- W2025468241 date "1995-12-01" @default.
- W2025468241 modified "2023-10-09" @default.
- W2025468241 title "Convex delay endomorphisms" @default.
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- W2025468241 doi "https://doi.org/10.1007/bf02099608" @default.
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