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- W2042072893 abstract "We study periodic solutions of the equation , with f(X) given by f1(X) = AX(1 − X) or f2(X) = πµ (1 − sinX), grouped in some sets characterized by different dominant frequencies. Numerical results with f(X) = f1(X) are given. One of these sets is shown to exhibit period-doubling cascade in the direction of both parameters A and τ. The other sets are shown to exhibit many other period-doubling cascades as τ is varied establishing a relation between the bifurcation structure within the sets. Furthermore we obtain a lower bound on A and µ for the existence of more complex dynamics. We conjecture that this fact is related to the violation of the so-called negative-feedback condition." @default.
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- W2042072893 date "1991-09-01" @default.
- W2042072893 modified "2023-09-26" @default.
- W2042072893 title "BIFURCATION STRUCTURE OF SCALAR DIFFERENTIAL DELAYED EQUATIONS" @default.
- W2042072893 doi "https://doi.org/10.1142/s0218127491000476" @default.
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