  In this work we analyze the magnetization properties of an antiferromagnetic
Kagom\'e stripe lattice, motivated by the recent synthesis of materials
exhibiting this structure. By employing a variety of techniques that include
numerical methods as Density Matrix Renormalization Group and Monte Carlo
simulations, as well as analytical techniques, as perturbative low energy
effective models and exact solutions, we characterize the magnetization process
and magnetic phase diagram of a Kagom\'e stripe lattice. The model captures a
variety of behaviors present in the two dimensional Kagom\'e lattice, which are
described here by analytical models and numerically corroborated. In addition
to the characterization of semiclassical intermediate plateaus, it is worth
noting the determination of an exact magnon crystal phase which breaks the
underlying symmetry of the lattice. This magnon crystal phase generalizes
previous findings and according to our knowledge is reported here for the first
time.
