Generalization of the Mean-Field Ising Model Within Tsallis Thermostatistics
arXiv:cond-mat/9611151 · doi:10.1016/S0378-4371(96)00440-2
Abstract
In this study, the mean-field Ising model, using the Bogolyubov inequality which has been obtained in the frame of the generalized statistics, has been investigated.
14 pages, LaTeX, accepted in Physica A, 2 figs available upon request from [email protected]
References in corpus (1)
Cited by in corpus (9)
- Implications of Form Invariance to the Structure of Nonextensive Entropies
- Generalized Distribution Functions and an Alternative Approach to Generalized Planck Radiation Law
- Some Bounds upon Nonextensivity Parameter Using the Appropriate Generalized Distribution Functions
- Landau Diamagnetism in Noncommutative Space and the Nonextensive Thermodynamics of Tsallis
- Magnetic phase diagram for a non-extensive system: Experimental connection with manganites
- Evidences for Tsallis non-extensivity on CMR manganites
- Monte Carlo Simulation of Magnetic System in the Tsallis Statistics
- The interpolation approach to nonextensive quantum systems
- Correlation functions in the factorization approach of nonextensive quantum statistics