  Semi-Equivelar maps are generalizations of maps on the surfaces of
Archimedean solids to surfaces other than the $2$-sphere. The well known 11
types of normal tilings of the plane suggest the possible types of
semi-equivelar maps on the torus and the Klein bottle. In this article we
classify (up to isomorphism) semi-equivelar maps on the torus and the Klein
bottle with few vertices.
