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Traveling wave solutions in cellular neural networks with multiple time delays
This work investigates the existence of traveling
wave solutions of the cellular neural network
distributed in $\mathbb{Z}^1$ with multiple time delays.
Applying the method of step with the help of the
characteristic function, we can figure out an analytic
solution in an explicit form with many parameters.
We then focus on the mechanism for producing the
so-called camel-like traveling wave solutions
and study the effect of delays on the shape of solutions.
Some numerical results are also provided to demonstrate
the theoretical analysis.