We consider periodic solutions of the parameter dependent differential-delay equation [italic]ẋ([italic]t) = -[lowercase Greek]Alpha [italic]f([italic]x([italic]t-1)) which exhibit special symmetries.
The classical Frobenius-Perron Theorem establishes the existence of periodic points of certain linear maps in ${\mathbb R} DEGREESn$. The authors present generalizations of this theorem to nonlinea
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