  Biquandle brackets define invariants of classical and virtual knots and links
using skein invariants of biquandle-colored knots and links. Biquandle coloring
quivers categorify the biquandle counting invariant in the sense of defining
quiver-valued enhancements which decategorify to the counting invariant. In
this paper we unite the two ideas to define biquandle bracket quivers,
providing new categorifications of biquandle brackets. In particular, our
construction provides an infinite family of categorifications of the Jones
polynomial and other classical skein invariants.
