  Motivated by recent results on radial projections and applications to the
celebrated Falconer distance problem, we study radial projections in the
setting of finite fields. More precisely, we extend results due to Mattila and
Orponen (2016), Orponen (2018), and Liu (2020) to finite spaces. In some cases,
our results are stronger than the corresponding results in the continuous
setting. In particular, we solve the finite field analog of a conjecture due to
Liu and Orponen on the exceptional set of radial projections of a set of
dimension between $d-2$ and $d-1$.
