21.
Godoy et al. (Phys. Rev. B 69, 054428,
2004) presented a study of the magnetic properties of a mixed spin (1/2,1), Ising ferrimagnetic model on a hexagonal lattice without
an oscillating magnetic field. They employed dynamic mean-field calculations and Monte Carlo simulations to find the compensation
point of the model and to present the phase diagrams. It has been found that the
N-type compensation temperature appears only when the intrasublattice interaction between spins in the
σ sublattice is ferromagnetic. Moreover, the system only undergoes a second-order phase transition. In this work, we extend
the study a dynamic compensation temperature of a mixed spin-1/2 and spin-1 Ising ferrimagnetic system on a hexagonal lattice
in the presence of oscillating magnetic field within the framework of dynamic mean-field calculations. We find that the system
displays the
N-type compensation temperature. We also calculate dynamic phase diagrams in which contain the paramagnetic, ferrimagnetic,
nonmagnetic fundamental phases and two different mixed phases, depending on the interaction parameters and oscillating magnetic
field. The system also exhibits tricritical and reentrant behaviors.
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