We study the spectral stability of the one-dimensional small-amplitude
periodic traveling wave solutions of the (1+1)-dimensional
Caudrey-Dodd-Gibbon-Sawada-Kotera equation. We show that these waves are
spectrally stable with respect to co-periodic as well as square integrable
perturbations.

Este artículo explora los viajes en el tiempo y sus implicaciones.

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