The phase diagrams and compensation behaviors of mixed spin Blume–Capel model in a trimodal magnetic field

Dynamic compensation temperature in the mixed spin-1 and spin-2 Ising model in an oscillating field on alternate layers of a hexagonal lattice

“…(4) The phase diagram in the ðd,hÞ plane displays four the dynamic triple point ðTPÞ where three solutions or phases coexist. (5) The phase diagram in the ðJ 2 ,hÞ plane contains two the dynamic quadruple point ðQPÞ where four solutions or phases coexist. (6) In Fig.…”

“…(4) The phase diagrams in the ðd,hÞ and ðJ 2 ,hÞ planes display the dynamic triple point ðTPÞ. (5) The phase diagrams in the ðd,J 2 Þ, ðd,hÞ and ðJ 2 ,hÞ planes contain the dynamic quadruple point ðQPÞ. Moreover, it is worthwhile mention that similar phase diagram with Fig.…”

“…Despite these equilibrium studies, the nonequilibrium behavior of these systems has not been as thoroughly explored. The nonequilibrium aspects of mixed spins (1, 1/2) [5][6][7][8][9][10][11][12][13][14], spins (1/2, 3/ 2) [15,16], spins (1, 3/2) [17,18], spins (3/2, 5/2) [19] and spins (2, 5/ 2) [20] have also been investigated. On the other hand, to date, few people have ever touched upon a mixed Ising model with both spininteger ions, namely the mixed spin-1 and spin-2 Ising system.…”

The magnetic properties of a mixed spin-1/2 and spin-1 Heisenberg ferrimagnetic system on a two-dimensional square lattice

“…Silvia and Michal have used the generalized mapping transformation technique for the mixed spin-1/2 and spin-S Ising ferrimagnetic model [9]. Zhang and Yan have used the effective field method for a mixed spin-1/2 and spin-1 Blume-Capel model [10].…”

Dynamic phase transitions and compensation temperatures in the mixed spin-1 and spin-5/2 Ising system on alternate layers of a hexagonal lattice

“…Although a lot is known about the equilibrium properties of these systems, the nonequilibrium properties have not been as thoroughly explored. The nonequilibrium aspects of mixed spins (1, 1/2) [4][5][6][7][8][9][10][11][12][13], spins (1/2, 3/2) [14,15], spins (1, 3/2) [16,17], spins (3/2, 5/2) [18] and spins (1,2) [19,20] have also been investigated.…”