The m-waves of Kelvin are uniformly rotating patch solutions the 2D Euler equations with m-fold rotational symmetry for \(m\ge 2\). For waves sufficiently close to disc, we prove a nonlinear stability result up an arbitrarily long time in \(L^1\) norm vorticity, symmetric perturbations. To obtain this result, first that wave is strict local maximizer energy functional some admissible class patc...