  The existence, uniqueness, and asymptotic stability of modulo periodic
Poisson stable solutions of dynamic equations on a periodic time scale are
investigated. The model under investigation involves a term which is
constructed via a Poisson stable sequence. Novel definitions for Poisson stable
as well as modulo periodic Poisson stable functions on time scales are
provided, and the reduction technique to systems of impulsive differential
equations is utilized to achieve the main result. An example which confirms the
theoretical results is provided.
