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| We consider the delay differential equation $\dot x8t)= f(x(t), x(t-1))$ with a monotone feedback condition on the smooth $f:\mathbb{R}^2 \to \mathbb{R}$. It is shown that certain stable and unstable manifolds of periodic orbits and stationary points intersect transversally. This plays a key role in the description of the geometric structure of the global attractor. |
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