Physica A: Statistical Mechanics and its Applications, cilt.682, 2026 (SCI-Expanded, Scopus)
In this paper, the dynamic response of a mixed-spin (1/2, 3/2) bilayer graphene-like structure to a time-dependent magnetic field is investigated using dynamic mean-field theory (MFT). The dynamic equations are derived via Glauber transition rates and solved using Adams-Moulton and Romberg integration methods. The effects of Hamiltonian parameters on the system's dynamic behavior are thoroughly analyzed. The system exhibits various types of dynamic compensation behavior (P, Q, N, S, R, and L-type), each reflecting distinct magnetization reversal mechanisms under oscillating fields. Dynamic phase diagrams in the reduced temperature–magnetic field plane reveal both fundamental phases (F, P, C, NM) and mixed phases (C+P, F+P, F+NM, NM+P, F+C), along with reentrant transitions and multicritical points such as the dynamic double critical end point (B) and the dynamic triple point (TP). These findings highlight the rich dynamic behavior of the system and its sensitivity to external field parameters, offering insights into the design of tunable magnetic materials.