Abstract:
The equation of phase coexistence [1] for multicomponent Ising models and their
perturbations is generalized to the case of complex thermodynamic parameters.
The surface of coexistence of the maximal number of phases is constructed.
Citation:
S. A. Pirogov, “Coexistence of phases in a multicomponent lattice liquid with complex thermodynamic parameters”, TMF, 66:2 (1986), 331–336; Theoret. and Math. Phys., 66:2 (1986), 218–221
This publication is cited in the following 5 articles:
Aernout C. D. van Enter, Roberto Fernández, Alan D. Sokal, “Regularity properties and pathologies of position-space renormalization-group transformations: Scope and limitations of Gibbsian theory”, J Stat Phys, 72:5-6 (1993), 879
J. Bricmont, J. Slawny, “Phase transitions in systems with a finite number of dominant ground states”, J Stat Phys, 54:1-2 (1989), 89
Milo? Zahradn�k, “Analyticity of low-temperature phase diagrams of lattice spin models”, J Stat Phys, 47:5-6 (1987), 725
K. Gawedzki, R. Koteck�, A. Kupiainen, “Coarse-graining approach to first-order phase transitions”, J Stat Phys, 47:5-6 (1987), 701
K. Gawȩdzki, “Rigorous renormalization group at work”, Physica A: Statistical Mechanics and its Applications, 140:1-2 (1986), 78