Spin models with different types of competing interactions

Ferroelectrics

Volumn 316, Issue , 2005, Pages 111-119

  Levitskii, R R ^a   Sorokov, S I ^a   Vdovych, A S ^a  

^a INSTITUTE FOR CONDENSED MATTER PHYSICS   (Ukraine)

Author keywords

Cluster approximation; Phase diagrams; Proton glass; Spin glass

Indexed keywords

APPROXIMATION THEORY; FREE ENERGY; PHASE DIAGRAMS; PROTONS; THERMODYNAMICS;

CLUSTER APPROXIMATION; DISTRIBUTION FUNCTIONS; INTERNAL FIELDS; PARTICLE CLUSTERS;

SPIN GLASS;

EID: 33751303323     PISSN: 00150193     EISSN: 15635112     Source Type: Conference Proceeding    
DOI: 10.1080/00150190590963219     Document Type: Article

References (17)

1. E. Courtens, Fogel-fulcher scaling of the susceptibility in a mixed-crystal proton glass. Phys. Rev. 52(1), 69-72 (1984).
2. 4. Physica B153, 143-146 (1988).
3. 4. Phys. Rev. B43(1), 1287 (1991).
4. P. Prelovcek and R. Blinc, Spin glass phase in mixed ferroelectric-anti ferroelectric hydrogen bonded systems. J. Phys. C.; Solid State Phys. 15, L985-L990 (1982).
5. 4. J. Ph. Soc. Jap. 54(3), 1161-1167 (1985).
6. R. Pire, B. Tadic, and R. Blinc, Random-field smearing of the proton-glass transition. Phys. Rev. B. 36(16), 8607-8615 (1987).
7. Do-Hyun Kim and Jong-Jean Kim, Replica symmetric solution of random field tunneling model for proton glasses. Ferroelectrics 268, 263-268 (2002).
8. D. Sherrington and S. Kirkpatrick, Solvable model of spin glass. Phys. Rev. Lett. 35, 1792-1796 (1975).
9. S. Kirkpatrick and D. Sherrington, Infinite-ranged model of spin-glasses. Phys. Rev. B17, 4384 (1978).
10. G. Parisi, The order parameter for spin glasses: A function on the interval 0-1. J. Phys. A13, 1101-1112 (1980).
11. 4 Family. J. Phys.: Cond. Matt. 6, 2869-2880 (1994).
12. S. F. Edwards and P. W. Anderson, Theory of spin glasses. J. Phys. F. Metal. Phys. 5, 965-974 (1975).
13. F. Matsubara and M. Sakata, Theory of random magnetic mixture. III. glass-like phase. Progr. Theor. Phys. 55, 672 (1976).
14. M. Sasaki and Sh. Katsura, The distribution function of the effective field of the ising spin glass on the bethe lattice for the coordination number z = 4,5,6, Physica A155, 206-220 (1989).
15. M. Sasaki and Sh. Katsura, The assymetric continuous distribution function of the effective field of the ising spin model in the spin glass and ferromagnetic states on the bethe lattice. Physica, A157, 1195-1202 (1989).
16. M. Mezard and G. Parisi. The bethe lattice spin glass revisited, Eur. Phys. B20, 217-233 (2001).
17. F. Liers, M. Palassini, A. K. Hartmann, and M. Jünger. Ground state of the bethe-lattice spin glass and running time of an exact optimization. Phys. Rev. B68, 094406 (9 pages) (2003).