  For $1\leq s_1 \le s_2 \le \ldots \le s_k$ and a graph $G$, a packing $(s_1,
s_2, \ldots, s_k)$-coloring of $G$ is a partition of $V(G)$ into sets $V_1,
V_2, \ldots, V_k$ such that, for each $1\leq i \leq k$, the distance between
any two distinct $x,y\in V_i$ is at least $s_i + 1$. The packing chromatic
number, $\chi_p(G)$, of a graph $G$ is the smallest $k$ such that $G$ has a
packing $(1,2, \ldots, k)$-coloring. It is known that there are trees of
maximum degree 4 and subcubic graphs $G$ with arbitrarily large $\chi_p(G)$.
Recently, there was a series of papers on packing $(s_1, s_2, \ldots,
s_k)$-colorings of subcubic graphs in various classes. We show that every
$2$-connected subcubic outerplanar graph has a packing $(1,1,2)$-coloring and
every subcubic outerplanar graph is packing $(1,1,2,4)$-colorable. Our results
are sharp in the sense that there are $2$-connected subcubic outerplanar graphs
that are not packing $(1,1,3)$-colorable and there are subcubic outerplanar
graphs that are not packing $(1,1,2,5)$-colorable. We also show subcubic
outerplanar graphs that are not packing $(1,2,2,4)$-colorable and not packing
$(1,1,3,4)$-colorable.
