We consider a general class of eigenvalue problems where the leading elliptic term corresponds to a convex homogeneous energy function that is not necessarily differentiable. We derive a strong maximum principle and show uniqueness of the first eigenfunction. Moreover we prove the existence of a sequence of eigensolutions by using a critical point theory in metric spaces. https://www.diegojavierfares.com/hot-save-Teclado-gaming-Newskill-SERIKE-IVORY-TKL-RED-Anti-ghosting-Retroiluminaci-n-TenKeyLess-Blanco-great-save/