Wright type delay differential equations with negative Schwarzian

Mathematics – Dynamical Systems

Scientific paper

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12 pages, 1 figure. Some references and comments added to the previous version. Accepted for publication in Discrete and conti

Scientific paper

We prove that the well-known 3/2 stability condition established for the
Wright equation (WE) still holds if the nonlinearity $p(\exp(-x)-1)$ in WE is
replaced by a decreasing or unimodal smooth function f with $f'(0)<0$
satisfying the standard negative feedback and below boundedness conditions and
having everywhere negative Schwarz derivative.

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