Traveling wave solutions for a non-monotone Logistic equation in a cylinder.

The traveling wave solutions connecting two equilibria for a delayed Logistic equation in a cylinder are obtained for any delay τ > 0. We attain our goal by using the approach based on the combination of Schauder fixed point theory and the weak coupled upper–lower solutions method. Moreover, we prove that there is a constant c ∗ that serves as the minimal wave speed of such traveling wave solutions. [ABSTRACT FROM AUTHOR]