Superlattices and Microstructures, ISSN 0749-6036, 12/2019, Volume 136, p. 106283

Magnetic properties of a mixed spins (5/2,3/2) Isotropic Blume–Emery–Griffiths model (BEG) on a graphene layer have been studied within the framework of the...

Magnetization plateaus | Blume–Emery–Griffiths model | Graphene | Monte Carlo simulation | Reentrant phenomena | Compensation behavior | PHYSICS, CONDENSED MATTER | THERMODYNAMIC PROPERTIES | NANOISLAND | PLATEAUS | MONTE-CARLO | BILAYER | ISING SYSTEM | Blume-Emery-Griffiths model | MAGNETIC-PROPERTIES

Magnetization plateaus | Blume–Emery–Griffiths model | Graphene | Monte Carlo simulation | Reentrant phenomena | Compensation behavior | PHYSICS, CONDENSED MATTER | THERMODYNAMIC PROPERTIES | NANOISLAND | PLATEAUS | MONTE-CARLO | BILAYER | ISING SYSTEM | Blume-Emery-Griffiths model | MAGNETIC-PROPERTIES

Journal Article

Physica A: Statistical Mechanics and its Applications, ISSN 0378-4371, 01/2016, Volume 442, pp. 22 - 35

Spin correlation identities for the Blume–Emery–Griffiths model on Kagomé lattice are derived and combined with rigorous correlation inequalities lead to upper...

Blume–Emery–Griffiths model | Kagomé lattice | Critical temperature | Blume-Emery-Griffiths model | BEG MODEL | Kagome lattice | FERROMAGNETS | PHYSICS, MULTIDISCIPLINARY | CRYSTAL-FIELD | TRANSITION | ISING-MODEL | SPIN SYSTEMS | POINT | BOND | CORRELATION INEQUALITIES | PHASE-DIAGRAMS | Magnetization | Analysis

Blume–Emery–Griffiths model | Kagomé lattice | Critical temperature | Blume-Emery-Griffiths model | BEG MODEL | Kagome lattice | FERROMAGNETS | PHYSICS, MULTIDISCIPLINARY | CRYSTAL-FIELD | TRANSITION | ISING-MODEL | SPIN SYSTEMS | POINT | BOND | CORRELATION INEQUALITIES | PHASE-DIAGRAMS | Magnetization | Analysis

Journal Article

Phase Transitions, ISSN 0141-1594, 05/2019, Volume 92, Issue 5, pp. 420 - 429

Some aspects of thermodynamics of the quantum lattice model with the local anharmonic potentials are considered for the case of deformed lattice. The effects,...

ferroelectrics | phase transitions | The Blume-Emery-Griffiths model | pressure effects | The Blume–Emery–Griffiths model | TRANSITION | PHYSICS, CONDENSED MATTER | ISING-MODEL | CRYSTALLOGRAPHY | POINTS | Deformation | Compressibility | Dipoles | Formability | Phase transitions | Thermodynamics | Ferroelectricity | Ferroelectric materials | External pressure | Lattice strain | Anharmonicity | Deformation effects | Anomalies

ferroelectrics | phase transitions | The Blume-Emery-Griffiths model | pressure effects | The Blume–Emery–Griffiths model | TRANSITION | PHYSICS, CONDENSED MATTER | ISING-MODEL | CRYSTALLOGRAPHY | POINTS | Deformation | Compressibility | Dipoles | Formability | Phase transitions | Thermodynamics | Ferroelectricity | Ferroelectric materials | External pressure | Lattice strain | Anharmonicity | Deformation effects | Anomalies

Journal Article

Solid State Communications, ISSN 0038-1098, 2011, Volume 151, Issue 23, pp. 1846 - 1850

Phase transition properties of a spin-1 Blume–Emery–Griffiths model (BEGM) with random transverse crystal field is studied by the effective field theory for a...

C. Random transverse crystal field | A. Blume–Emery–Griffiths model | D. Phase transition property | A. Blume-Emery-Griffiths model | PHYSICS, CONDENSED MATTER | Phase transition property | Blume-Emery-Griffiths model | LATTICE-GAS MODEL | Random transverse crystal field | ISING-MODEL | BINARY | MAGNETIC-FIELD | SEPARATION | ANISOTROPY

C. Random transverse crystal field | A. Blume–Emery–Griffiths model | D. Phase transition property | A. Blume-Emery-Griffiths model | PHYSICS, CONDENSED MATTER | Phase transition property | Blume-Emery-Griffiths model | LATTICE-GAS MODEL | Random transverse crystal field | ISING-MODEL | BINARY | MAGNETIC-FIELD | SEPARATION | ANISOTROPY

Journal Article

Physica A: Statistical Mechanics and its Applications, ISSN 0378-4371, 04/2016, Volume 448, pp. 81 - 90

Two nonperturbative methods such as Monte-Carlo simulation (MC) and Transfer-Matrix Finite-Size-Scaling calculations (TMFSS) have been used to study the phase...

Transfer-matrix finite-size-scaling calculations (TMFSS) | Spin-[formula omitted] | Blume–Emery–Griffiths model (BEG) | Monte-Carlo simulations (MC) | Spin-3/2 | Blume-Emery-Griffiths model (BEG) | ONE ISING-MODEL | PHYSICS, MULTIDISCIPLINARY | FIELD | CAPEL MODEL | MULTICRITICAL BEHAVIOR | MONTE-CARLO | DIAGRAMS | MIXTURES | POTTS-MODEL | BIQUADRATIC INTERACTION | Monte Carlo method | Analysis | Models

Transfer-matrix finite-size-scaling calculations (TMFSS) | Spin-[formula omitted] | Blume–Emery–Griffiths model (BEG) | Monte-Carlo simulations (MC) | Spin-3/2 | Blume-Emery-Griffiths model (BEG) | ONE ISING-MODEL | PHYSICS, MULTIDISCIPLINARY | FIELD | CAPEL MODEL | MULTICRITICAL BEHAVIOR | MONTE-CARLO | DIAGRAMS | MIXTURES | POTTS-MODEL | BIQUADRATIC INTERACTION | Monte Carlo method | Analysis | Models

Journal Article

physica status solidi (b), ISSN 0370-1972, 02/2016, Volume 253, Issue 2, pp. 384 - 391

In Sn2P2S6 ferroelectric under compression, the second‐order phase transition line is observed down to the tricritical point as the transition temperature...

tricritical point | Ferroelectrics | Blume–Emery–Griffiths model | phase diagrams | Phase diagrams | Tricritical point | Blume-Emery-Griffiths model

tricritical point | Ferroelectrics | Blume–Emery–Griffiths model | phase diagrams | Phase diagrams | Tricritical point | Blume-Emery-Griffiths model

Journal Article

Journal of Magnetism and Magnetic Materials, ISSN 0304-8853, 12/2015, Volume 395, pp. 1 - 6

The expressions for the dipolar and quadrupolar susceptibilities are obtained within the mean-field approximation in the Blume–Emery–Griffiths model....

Phase transitions and critical phenomena | Multicritical phase diagram | Blume–Emery–Griffiths model | Quadrupolar susceptibility | Blume-Emery-Griffiths model | RENORMALIZATION-GROUP | PHYSICS, CONDENSED MATTER | BEHAVIOR | MATERIALS SCIENCE, MULTIDISCIPLINARY | MULTICRITICAL PHASE-DIAGRAMS | TRANSITION | ALLOYS | ISING-MODEL | ANTIFERROMAGNETIC POTTS-MODEL | MAGNETIC-PROPERTIES | DIPOLAR | 2 DIMENSIONS | Analysis | Ferromagnetism | Phase diagrams | Approximation | Phase transformations | Transition points | Magnetic permeability | Mathematical analysis | Crystals | Critical point

Phase transitions and critical phenomena | Multicritical phase diagram | Blume–Emery–Griffiths model | Quadrupolar susceptibility | Blume-Emery-Griffiths model | RENORMALIZATION-GROUP | PHYSICS, CONDENSED MATTER | BEHAVIOR | MATERIALS SCIENCE, MULTIDISCIPLINARY | MULTICRITICAL PHASE-DIAGRAMS | TRANSITION | ALLOYS | ISING-MODEL | ANTIFERROMAGNETIC POTTS-MODEL | MAGNETIC-PROPERTIES | DIPOLAR | 2 DIMENSIONS | Analysis | Ferromagnetism | Phase diagrams | Approximation | Phase transformations | Transition points | Magnetic permeability | Mathematical analysis | Crystals | Critical point

Journal Article

Journal of Magnetism and Magnetic Materials, ISSN 0304-8853, 03/2015, Volume 377, pp. 386 - 394

By using the path probability method (PPM) with point distribution, we study the dynamic phase transitions (DPTs) in the Blume–Emery–Griffiths (BEG) model...

Blume–Emery–Griffiths model | Path probability method | Dynamic phase diagrams | Dynamic phase transitions | Reentrant behavior | Glauber-type stochastic dynamics | Blume-Emery-Griffiths model | BEG MODEL | RENORMALIZATION-GROUP | PHYSICS, CONDENSED MATTER | HELIUM MIXTURES | BEHAVIOR | MATERIALS SCIENCE, MULTIDISCIPLINARY | RELAXATION | INCLUDING METASTABLE PHASES | DIAGRAMS | RANGE ORDER | CLUSTER VARIATION METHOD | ISING-MODEL | Magnetic fields | Models | Methods | Magnetization | Phase diagrams | Dynamic tests | Phase transformations | Dynamics | Oscillating | Mathematical models | Order parameters | Dynamical systems

Blume–Emery–Griffiths model | Path probability method | Dynamic phase diagrams | Dynamic phase transitions | Reentrant behavior | Glauber-type stochastic dynamics | Blume-Emery-Griffiths model | BEG MODEL | RENORMALIZATION-GROUP | PHYSICS, CONDENSED MATTER | HELIUM MIXTURES | BEHAVIOR | MATERIALS SCIENCE, MULTIDISCIPLINARY | RELAXATION | INCLUDING METASTABLE PHASES | DIAGRAMS | RANGE ORDER | CLUSTER VARIATION METHOD | ISING-MODEL | Magnetic fields | Models | Methods | Magnetization | Phase diagrams | Dynamic tests | Phase transformations | Dynamics | Oscillating | Mathematical models | Order parameters | Dynamical systems

Journal Article

Journal of Magnetism and Magnetic Materials, ISSN 0304-8853, 07/2015, Volume 386, pp. 20 - 24

The biquadratic exchange interaction is randomized in a bimodal form with probabilities (p) and (1−p) for the cases with K>0 (attractive case) and K<0...

Spin-1 | Blume–Emery–Griffiths | Biquadratic exchange interaction | Bethe lattice | Blume-Emery-Griffiths | Bethe lattice Biquadratic exchange interaction | ONE ISING-MODEL | RENORMALIZATION-GROUP | PHYSICS, CONDENSED MATTER | SIMPLE CUBIC LATTICE | MATERIALS SCIENCE, MULTIDISCIPLINARY | CLUSTER-VARIATION METHOD | RANDOM CRYSTAL-FIELD | EMERY-GRIFFITHS MODEL | MONTE-CARLO | MEAN-FIELD | MAGNETIC-FIELD | Exchange | Phase diagrams | Magnetic materials | Magnetism | Recursion | Lattices

Spin-1 | Blume–Emery–Griffiths | Biquadratic exchange interaction | Bethe lattice | Blume-Emery-Griffiths | Bethe lattice Biquadratic exchange interaction | ONE ISING-MODEL | RENORMALIZATION-GROUP | PHYSICS, CONDENSED MATTER | SIMPLE CUBIC LATTICE | MATERIALS SCIENCE, MULTIDISCIPLINARY | CLUSTER-VARIATION METHOD | RANDOM CRYSTAL-FIELD | EMERY-GRIFFITHS MODEL | MONTE-CARLO | MEAN-FIELD | MAGNETIC-FIELD | Exchange | Phase diagrams | Magnetic materials | Magnetism | Recursion | Lattices

Journal Article

Physica A: Statistical Mechanics and its Applications, ISSN 0378-4371, 08/2014, Volume 407, pp. 295 - 302

The effect of the bi-quadratic exchange coupling anisotropy on the phase diagram of the spin-1 Blume–Emery–Griffiths model on simple-cubic lattice is...

Mean-field theory | Tricritical behavior | Blume–Emery–Griffiths | Ferrimagnetisms | Monte Carlo simulation | Blume-Emery-Griffiths | PHYSICS, MULTIDISCIPLINARY | FIELD | CAPEL MODEL | MODEL THIN-FILMS | MIXTURES | LAYERING TRANSITIONS | SPACE RENORMALIZATION-GROUP | TRICRITICAL POINTS | ISING-MODEL | SEPARATION | 2 DIMENSIONS | Monte Carlo method | Ferromagnetism | Magnetization | Anisotropy | Analysis | Monte Carlo methods | Phase diagrams | Ferrimagnetism | Computer simulation | Mathematical analysis | Joining

Mean-field theory | Tricritical behavior | Blume–Emery–Griffiths | Ferrimagnetisms | Monte Carlo simulation | Blume-Emery-Griffiths | PHYSICS, MULTIDISCIPLINARY | FIELD | CAPEL MODEL | MODEL THIN-FILMS | MIXTURES | LAYERING TRANSITIONS | SPACE RENORMALIZATION-GROUP | TRICRITICAL POINTS | ISING-MODEL | SEPARATION | 2 DIMENSIONS | Monte Carlo method | Ferromagnetism | Magnetization | Anisotropy | Analysis | Monte Carlo methods | Phase diagrams | Ferrimagnetism | Computer simulation | Mathematical analysis | Joining

Journal Article

Journal of Magnetism and Magnetic Materials, ISSN 0304-8853, 03/2016, Volume 401, pp. 633 - 646

We derive the exact Helmholtz free energy (HFE) of the standard and staggered one-dimensional Blume–Emery–Griffiths (BEG) model in the presence of an external...

Thermodynamics | BEG model | Blume–Emery–Griffiths model | Quantum statistical mechanics | Optical device | Ising model | Spin-1 | Staggered | Blume-Emery-Griffiths model | PHYSICS, CONDENSED MATTER | STATISTICS | MATERIALS SCIENCE, MULTIDISCIPLINARY | TRIPLET IONS | SYSTEMS | TRANSITIONS | Ferromagnetism | Magnetization | Comparative analysis | Magnetic fields | Phase diagrams | Images | Ground state | Entropy | Physics - Statistical Mechanics

Thermodynamics | BEG model | Blume–Emery–Griffiths model | Quantum statistical mechanics | Optical device | Ising model | Spin-1 | Staggered | Blume-Emery-Griffiths model | PHYSICS, CONDENSED MATTER | STATISTICS | MATERIALS SCIENCE, MULTIDISCIPLINARY | TRIPLET IONS | SYSTEMS | TRANSITIONS | Ferromagnetism | Magnetization | Comparative analysis | Magnetic fields | Phase diagrams | Images | Ground state | Entropy | Physics - Statistical Mechanics

Journal Article

Physica B: Physics of Condensed Matter, ISSN 0921-4526, 12/2015, Volume 479, pp. 107 - 111

The random phase transitions of the Blume–Emery–Griffiths (BEG) model for the spin-1 system are investigated on the Bethe lattice and the phase diagrams of the...

Randomness | Spin-1 | Blume–Emery–Griffiths | Biquadratic exchange interaction | Bethe lattice | Phase Transitions | Blume-Emery-Griffiths | ONE ISING-MODEL | RENORMALIZATION-GROUP | PHYSICS, CONDENSED MATTER | SIMPLE CUBIC LATTICE | MULTICRITICAL PHASE-DIAGRAMS | CLUSTER-VARIATION METHOD | RANDOM CRYSTAL-FIELD | EFFECTIVE-FIELD THEORY | FIRST-ORDER TRANSITIONS | TRIPLET IONS | Exchange | Competition | Phase diagrams | Condensed matter | Interaction parameters | Coordination numbers | Lattices | Mathematical models

Randomness | Spin-1 | Blume–Emery–Griffiths | Biquadratic exchange interaction | Bethe lattice | Phase Transitions | Blume-Emery-Griffiths | ONE ISING-MODEL | RENORMALIZATION-GROUP | PHYSICS, CONDENSED MATTER | SIMPLE CUBIC LATTICE | MULTICRITICAL PHASE-DIAGRAMS | CLUSTER-VARIATION METHOD | RANDOM CRYSTAL-FIELD | EFFECTIVE-FIELD THEORY | FIRST-ORDER TRANSITIONS | TRIPLET IONS | Exchange | Competition | Phase diagrams | Condensed matter | Interaction parameters | Coordination numbers | Lattices | Mathematical models

Journal Article

Solid State Communications, ISSN 0038-1098, 09/2018, Volume 277, pp. 25 - 32

A ferromagnetic or antiferromagnetic spin-5/2 Blume-Emery-Griffiths system on a graphene layer have been studied within the framework of the Monte Carlo...

Blocking temperature and hysteresis behavior | Graphene | Blume-Emery-Griffiths model | Monte Carlo simulation | BILAYER | SYSTEM | PHYSICS, CONDENSED MATTER | THERMODYNAMIC PROPERTIES | PLATEAUS | SIMULATION | MAGNETIC PHASE-DIAGRAM | Monte Carlo method | Analysis | Graphite | Models | Ferromagnetism | Magnetic fields | Magnetic properties

Blocking temperature and hysteresis behavior | Graphene | Blume-Emery-Griffiths model | Monte Carlo simulation | BILAYER | SYSTEM | PHYSICS, CONDENSED MATTER | THERMODYNAMIC PROPERTIES | PLATEAUS | SIMULATION | MAGNETIC PHASE-DIAGRAM | Monte Carlo method | Analysis | Graphite | Models | Ferromagnetism | Magnetic fields | Magnetic properties

Journal Article

Journal of Magnetism and Magnetic Materials, ISSN 0304-8853, 03/2014, Volume 354, pp. 272 - 278

The spin-3/2 Blume–Emery–Griffiths model on a honeycomb lattice is studied by Monte Carlo simulations with the goal to determine phase diagrams for a range of...

Blume–Emery–Griffiths model | Monte Carlo simulation | Honeycomb lattice | Phase transition | Blume-Emery-Griffiths model | BEG MODEL | PHYSICS, CONDENSED MATTER | MATERIALS SCIENCE, MULTIDISCIPLINARY | CAPEL MODEL | MONTE-CARLO | MIXTURES | ISING SYSTEMS | TRIPLET IONS | TRANSITIONS | Electronic funds transfer systems | Monte Carlo method | Models | Magnetization | Anisotropy | Analysis | Computer simulation | Honeycomb construction | Phase transformations | Phase boundaries | Lattices | Mathematical models | Honeycomb | Order disorder | Alpha iron | Physics - Statistical Mechanics

Blume–Emery–Griffiths model | Monte Carlo simulation | Honeycomb lattice | Phase transition | Blume-Emery-Griffiths model | BEG MODEL | PHYSICS, CONDENSED MATTER | MATERIALS SCIENCE, MULTIDISCIPLINARY | CAPEL MODEL | MONTE-CARLO | MIXTURES | ISING SYSTEMS | TRIPLET IONS | TRANSITIONS | Electronic funds transfer systems | Monte Carlo method | Models | Magnetization | Anisotropy | Analysis | Computer simulation | Honeycomb construction | Phase transformations | Phase boundaries | Lattices | Mathematical models | Honeycomb | Order disorder | Alpha iron | Physics - Statistical Mechanics

Journal Article

PHYSICA STATUS SOLIDI B-BASIC SOLID STATE PHYSICS, ISSN 0370-1972, 02/2016, Volume 253, Issue 2, pp. 384 - 391

In SnPS ferroelectric under compression, the second-order phase transition line is observed down to the tricritical point as the transition temperature...

tricritical point | PHYSICS, CONDENSED MATTER | Blume-Emery-Griffiths model | phase diagrams | SN2P2S6 FERROELECTRICS | PHASE-TRANSITIONS | BEHAVIOR | ISING-MODEL | Ferroelectrics | POINT

tricritical point | PHYSICS, CONDENSED MATTER | Blume-Emery-Griffiths model | phase diagrams | SN2P2S6 FERROELECTRICS | PHASE-TRANSITIONS | BEHAVIOR | ISING-MODEL | Ferroelectrics | POINT

Journal Article

Superlattices and Microstructures, ISSN 0749-6036, 02/2015, Volume 78, pp. 171 - 182

•Magnetic thin film is studied.•Monte Carlo simulations are applied.•The biquadratic exchange interaction are used.•The Blume–Emery–Griffiths model is proposed...

Monte Carlo simulations | Blume–Emery–Griffiths model | Biquadratic exchange interaction | Hysteresis loops | Thin film | Blume-Emery-Griffiths model | PHYSICS, CONDENSED MATTER | FERRIMAGNETIC ISING SYSTEM | LATTICE-GAS MODEL | BINARY | BILAYER SYSTEM | MEAN-FIELD | CONDENSATION | MAGNETIC-PROPERTIES | TRANSITIONS | SEPARATION | PHASE-DIAGRAMS | Thin films | Monte Carlo method | Models | Dielectric films | Analysis | Exchange | Monte Carlo methods | Phase diagrams | Mathematical analysis | Crystals | Magnetic properties

Monte Carlo simulations | Blume–Emery–Griffiths model | Biquadratic exchange interaction | Hysteresis loops | Thin film | Blume-Emery-Griffiths model | PHYSICS, CONDENSED MATTER | FERRIMAGNETIC ISING SYSTEM | LATTICE-GAS MODEL | BINARY | BILAYER SYSTEM | MEAN-FIELD | CONDENSATION | MAGNETIC-PROPERTIES | TRANSITIONS | SEPARATION | PHASE-DIAGRAMS | Thin films | Monte Carlo method | Models | Dielectric films | Analysis | Exchange | Monte Carlo methods | Phase diagrams | Mathematical analysis | Crystals | Magnetic properties

Journal Article

Journal of Statistical Physics, ISSN 0022-4715, 6/2014, Volume 155, Issue 5, pp. 909 - 931

Renormalization group based on the Migdal–Kadanoff bond removal approach is often considered a simple and valuable tool to understand the critical behavior of...

Spin-glass | Theoretical, Mathematical and Computational Physics | Hierarchical lattice | Ferromagnet | Quantum Physics | Critical behavior | Statistical Physics, Dynamical Systems and Complexity | Migdal–Kadanoff | Physics | Blume–Emery–Griffiths model | Physical Chemistry | Ising model | Renormalization group | Blume-Emery-Griffiths model | Migdal-Kadanoff | MULTICRITICAL POINT | PHASE-TRANSITIONS | CAPEL MODEL | LOWER CRITICAL DIMENSION | PHYSICS, MATHEMATICAL | HARRIS CRITERION | SPIN-GLASS-TRANSITION | RANDOM BONDS | CRITICAL-BEHAVIOR | POTTS MODELS | Medicine, Experimental | Medical research | Ferromagnetism | Analysis

Spin-glass | Theoretical, Mathematical and Computational Physics | Hierarchical lattice | Ferromagnet | Quantum Physics | Critical behavior | Statistical Physics, Dynamical Systems and Complexity | Migdal–Kadanoff | Physics | Blume–Emery–Griffiths model | Physical Chemistry | Ising model | Renormalization group | Blume-Emery-Griffiths model | Migdal-Kadanoff | MULTICRITICAL POINT | PHASE-TRANSITIONS | CAPEL MODEL | LOWER CRITICAL DIMENSION | PHYSICS, MATHEMATICAL | HARRIS CRITERION | SPIN-GLASS-TRANSITION | RANDOM BONDS | CRITICAL-BEHAVIOR | POTTS MODELS | Medicine, Experimental | Medical research | Ferromagnetism | Analysis

Journal Article

Physics Letters A, ISSN 0375-9601, 11/2012, Volume 376, Issue 47-48, pp. 3649 - 3653

Ground-state properties of the Blume–Emery–Griffiths model with antiferromagnetic nearest-neighbor interactions on a triangular lattice are investigated in the...

Triangular lattice | Ground state | Geometrical frustration | Magnetization plateau | Blume–Emery–Griffiths model | Monte Carlo simulation | Blume-Emery-Griffiths model | RENORMALIZATION-GROUP | PHYSICS, MULTIDISCIPLINARY | GENERAL SPIN-S | DIMENSIONS | SYSTEMS | BETHE LATTICE | TRANSITIONS | ANTIFERROMAGNETIC ISING-MODEL | PHASE-DIAGRAM | Monte Carlo method | Models | Magnetization | Magnetic fields | Analysis | Monte Carlo methods | Phases | Computer simulation | Mathematical analysis | Solid state physics | Mathematical models | Physics - Statistical Mechanics

Triangular lattice | Ground state | Geometrical frustration | Magnetization plateau | Blume–Emery–Griffiths model | Monte Carlo simulation | Blume-Emery-Griffiths model | RENORMALIZATION-GROUP | PHYSICS, MULTIDISCIPLINARY | GENERAL SPIN-S | DIMENSIONS | SYSTEMS | BETHE LATTICE | TRANSITIONS | ANTIFERROMAGNETIC ISING-MODEL | PHASE-DIAGRAM | Monte Carlo method | Models | Magnetization | Magnetic fields | Analysis | Monte Carlo methods | Phases | Computer simulation | Mathematical analysis | Solid state physics | Mathematical models | Physics - Statistical Mechanics

Journal Article

Journal of Statistical Physics, ISSN 0022-4715, 3/2014, Volume 154, Issue 6, pp. 1483 - 1507

We derive rates of convergence for limit theorems that reveal the intricate structure of the phase transitions in a mean-field version of the...

Second-order phase transition | 82B26 | Stein’s method | First-order phase transition | Primary 60F05 | Exchangeable pairs | Secondary 82B20 | Theoretical, Mathematical and Computational Physics | Quantum Physics | Statistical Physics, Dynamical Systems and Complexity | Physics | Blume–Capel model | Blume–Emery–Griffith model | Tricritical point | Physical Chemistry | Blume-Capel model | Blume-Emery-Griffith model | Stein's method | STATISTICAL-MECHANICS | STEINS METHOD | PHASE-TRANSITIONS | PHYSICS, MATHEMATICAL | SUMS | FIRST-ORDER TRANSITIONS | LIMIT-THEOREMS | ISING SYSTEMS | TRIPLET IONS

Second-order phase transition | 82B26 | Stein’s method | First-order phase transition | Primary 60F05 | Exchangeable pairs | Secondary 82B20 | Theoretical, Mathematical and Computational Physics | Quantum Physics | Statistical Physics, Dynamical Systems and Complexity | Physics | Blume–Capel model | Blume–Emery–Griffith model | Tricritical point | Physical Chemistry | Blume-Capel model | Blume-Emery-Griffith model | Stein's method | STATISTICAL-MECHANICS | STEINS METHOD | PHASE-TRANSITIONS | PHYSICS, MATHEMATICAL | SUMS | FIRST-ORDER TRANSITIONS | LIMIT-THEOREMS | ISING SYSTEMS | TRIPLET IONS

Journal Article

Journal of Magnetism and Magnetic Materials, ISSN 0304-8853, 02/2019, Volume 472, pp. 86 - 95

•The dynamic (complex) dipolar and quadrupolar susceptibilities are obtained.•Temperature, crystal-field and frequency variations of susceptibilities are...

Phase transitions and critical phenomena | Multicritical phase diagram | Blume-Emery-Griffiths model | Dynamic quadrupolar susceptibility | RENORMALIZATION-GROUP | PHYSICS, CONDENSED MATTER | RELAXATION PHENOMENA | LATTICE-GAS MODEL | MATERIALS SCIENCE, MULTIDISCIPLINARY | MULTICRITICAL PHASE-DIAGRAMS | MEAN-FIELD | EXTERNAL MAGNETIC-FIELD | TRANSITION POINT | ALLOYS | ISING-MODEL | CONDENSATION | Thermodynamics | Analysis | Temperature | Phase diagrams | Transition points | Crystals | Coordination compounds | Phase transitions

Phase transitions and critical phenomena | Multicritical phase diagram | Blume-Emery-Griffiths model | Dynamic quadrupolar susceptibility | RENORMALIZATION-GROUP | PHYSICS, CONDENSED MATTER | RELAXATION PHENOMENA | LATTICE-GAS MODEL | MATERIALS SCIENCE, MULTIDISCIPLINARY | MULTICRITICAL PHASE-DIAGRAMS | MEAN-FIELD | EXTERNAL MAGNETIC-FIELD | TRANSITION POINT | ALLOYS | ISING-MODEL | CONDENSATION | Thermodynamics | Analysis | Temperature | Phase diagrams | Transition points | Crystals | Coordination compounds | Phase transitions

Journal Article

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