  We prove a version of Sandon's conjecture on the number of translated points
of contactomorphisms for the case of prequantization bundles over certain
closed monotone symplectic toric manifolds. Namely we show that any
contactomorphism of such a prequantization bundle lying in the identity
component of the contactomorphism group possesses at least $N$ translated
points, where $N$ is the minimal Chern number of the symplectic toric manifold.
The proof relies on the theory of generating functions coupled with equivariant
cohomology, whereby we adapt Givental's approach to the Arnold conjecture for
integral symplectic toric manifolds to the context of prequantization bundles.
