• Corpus ID: 118948358

Thermodynamic stability of ice models in the vicinity of a critical point

@article{Galdina2010ThermodynamicSO,
  title={Thermodynamic stability of ice models in the vicinity of a critical point},
  author={A. N. Galdina and E. D. Soldatova},
  journal={arXiv: Statistical Mechanics},
  year={2010}
}
The properties of the two-dimensional exactly solvable Lieb and Baxter models in the critical region are considered based on the thermodynamic method of investigation of a one-component system critical state. From the point of view of the thermodynamic stability the behaviour of adiabatic and isodynamic parameters for these models is analyzed and the types of their critical behaviour are determined. The reasons for the violation of the scaling law hypothesis and the universality hypothesis for… 

Figures from this paper

References

SHOWING 1-8 OF 8 REFERENCES
Exactly Solvable Models in Statistical Mechanics
Recent studies on exactly solvable models in statistical mechanics are reviewed. A brief summary of the quantum inverse scattering method is given to emphasize the soliton theoretic aspect of the
Journ
  • Mol. Liquids 120 47
  • 2005
Thermodynamic Stability in Critical State Region
  • Thesis for a Doctor’s degree (Physics and Mathematics)
  • 1991
Cond
  • Matt. Phys. 9 115
  • 2006
Cond
  • Matt. Phys., 2 603
  • 1999
Phys
  • Rev. Lett. 26 832
  • 1971
Phys
  • Rev. 162 162
  • 1967
Selected Chapters of Theoretical Physics ( Moscow , Prosveschenie , 1966 ; in Russian ) . [ 6 ] V . K . Semenchenko , Crystallography 9 611 ( 1964 ; in Russian ) . [ 7 ]