  We perform extensive Monte Carlo simulations to investigate the dynamic phase
transition properties of the two-dimensional kinetic Ising model on the kagome
lattice in the presence of square-wave oscillating magnetic field. Through
detailed finite-size scaling analysis, we study universality aspects of the
non-equilibrium phase transition. Obtained critical exponents indicate that the
two-dimensional kagome-lattice kinetic Ising model belongs to the same
universality class with the corresponding Ising model in equilibrium. Moreover,
dynamic critical exponent of the local moves used in simulations is determined
with high precision. Our numerical results are compatible with the previous
ones on kinetic Ising models.
