  Quandle coloring quivers are directed graph-valued invariants of oriented
knots and links, defined using a choice of finite quandle $X$ and set
$S\subset\mathrm{Hom}(X,X)$ of endomorphisms. From a quandle coloring quiver, a
polynomial knot invariant known as the \textit{in-degree quiver polynomial} is
defined. We consider quandle coloring quiver invariants for oriented
surface-links, represented by marked graph diagrams. We provide example
computations for all oriented surface-links with ch-index up to 10 for choices
of quandles and endomorphisms.
