Uniqueness of Gibbs states in lattice models with one ground state
Journal Article
·
· Theor. Math. Phys.; (United States)
The author proves uniqueness of the Gibbs states at low temperatures without the subsidiary conditions that arise. The fundamental role here is played by Lemma 2 (''strip'' theorem) which makes it possible to establish uniqueness not only in the case presented but also in others.
- Research Organization:
- Institute of Mathematics, Armenian SSR Academy of Sciences
- OSTI ID:
- 7103931
- Journal Information:
- Theor. Math. Phys.; (United States), Vol. 63:2
- Country of Publication:
- United States
- Language:
- English
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Related Subjects
72 PHYSICS OF ELEMENTARY PARTICLES AND FIELDS
CRYSTAL LATTICES
CRYSTAL MODELS
FREE ENTHALPY
GROUND STATES
HAMILTONIANS
BOUNDARY CONDITIONS
CONFIGURATION INTERACTION
CRYOGENICS
LATTICE FIELD THEORY
LATTICE PARAMETERS
QUANTUM MECHANICS
SPIN
SUPERCONDUCTIVITY
TEMPERATURE DEPENDENCE
TWO-DIMENSIONAL CALCULATIONS
ANGULAR MOMENTUM
CRYSTAL STRUCTURE
ELECTRIC CONDUCTIVITY
ELECTRICAL PROPERTIES
ENERGY
ENERGY LEVELS
FIELD THEORIES
MATHEMATICAL MODELS
MATHEMATICAL OPERATORS
MECHANICS
PARTICLE PROPERTIES
PHYSICAL PROPERTIES
QUANTUM FIELD THEORY
QUANTUM OPERATORS
THERMODYNAMIC PROPERTIES
645400* - High Energy Physics- Field Theory
CRYSTAL LATTICES
CRYSTAL MODELS
FREE ENTHALPY
GROUND STATES
HAMILTONIANS
BOUNDARY CONDITIONS
CONFIGURATION INTERACTION
CRYOGENICS
LATTICE FIELD THEORY
LATTICE PARAMETERS
QUANTUM MECHANICS
SPIN
SUPERCONDUCTIVITY
TEMPERATURE DEPENDENCE
TWO-DIMENSIONAL CALCULATIONS
ANGULAR MOMENTUM
CRYSTAL STRUCTURE
ELECTRIC CONDUCTIVITY
ELECTRICAL PROPERTIES
ENERGY
ENERGY LEVELS
FIELD THEORIES
MATHEMATICAL MODELS
MATHEMATICAL OPERATORS
MECHANICS
PARTICLE PROPERTIES
PHYSICAL PROPERTIES
QUANTUM FIELD THEORY
QUANTUM OPERATORS
THERMODYNAMIC PROPERTIES
645400* - High Energy Physics- Field Theory