We investigate an Ising model in correlated random fields on a semi-decorated square lattice in connection with the random field problem. We map the system into the one solved by Longa and show that the system has a critical behaviour. The explicit calculation is given for the critical temperature
Decorated ferrimagnetic Ising model with a random crystal field
β Scribed by A. Benyoussef; A. El Kenz; M. El yadari
- Publisher
- Elsevier Science
- Year
- 2007
- Tongue
- English
- Weight
- 371 KB
- Volume
- 393
- Category
- Article
- ISSN
- 0921-4526
No coin nor oath required. For personal study only.
β¦ Synopsis
A mean-field approximation is used to study the effects of random crystal field on the critical behaviour of decorated ferrimagnetic Ising model, in which the two magnetic atoms A and B have spins s A ΒΌ 1 2 and S B ΒΌ 1, respectively. The results indicate that there may exist some interesting phenomena in the system, such as the appearance of a new ferrimagnetic phase, namely partly ferrimagnetic phase, and the possibility of one or two compensation temperatures. Re-entrant phenomena can be seen for appropriate ranges of crystal field. Phase diagrams and magnetization curves are investigated in details.
π SIMILAR VOLUMES
The magnetic properties of a decorated two-sublattice ferrimagnetic Ising model consisting of two magnetic atoms A and B with spins SA (SA = Β½) and SB (SB > Β½) are investigated within the framework of the effective-field theory with correlations. The uniaxial crystal-field interaction D exists on th