| Abstract: |
| Traveling fronts to reaction-diffusion equations
in the N-dimensional Euclidean space
have been studied recently by many mathematicians.
Here N is an integer that is larger or equals 2.
If the nonlinear term is unbalanced, there exists
an N-dimensional traveling front associated with
an given (N-1)-dimensional convex compact set
as in [T2015, SIAM J. Math. Anal., T2016, JDE].
In this talk I will review multi-dimensional traveling fronts
in reaction-diffusion equations. |
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