  In this paper we study pattern formation for a physical local/nonlocal
interaction functional where the local attractive term is given by the
$1$-perimeter and the nonlocal repulsive term is the Yukawa (or screened
Coulomb) potential. This model is physically interesting as it is the
$\Gamma$-limit of a double Yukawa model used to explain and simulate pattern
formation in colloidal systems \cite{BBCH,CCA,IR,GCLW}. Following a strategy
introduced in~\cite{DR} we prove that in a suitable regime minimizers are
periodic stripes, in any space dimension.
