A soluble kinetic model for spinodal decomposition

We compare the two-dimensional vote model with approximate theories for spinodal decomposition. The cluster size distribution and the short-time dynamics of the voter model are studied by means of a Monte Carlo simulation. The time-dependent structure factors and the long-time scaling of the voter d...

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Veröffentlicht in:	J. Stat. Phys.; (United States) 1988-10, Vol.53 (1-2), p.279-294
Hauptverfasser:	SCHEUCHER, M, SPOHN, H
Format:	Artikel
Sprache:	eng
Schlagworte:	657002 - Theoretical & Mathematical Physics- Classical & Quantum Mechanics CHEMICAL REACTIONS CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS COMPUTERIZED SIMULATION Condensed matter: structure, mechanical and thermal properties CRYSTAL LATTICES CRYSTAL MODELS CRYSTAL STRUCTURE CUBIC LATTICES DECOMPOSITION Equations of state, phase equilibria, and phase transitions Exact sciences and technology FLUIDS General studies of phase transitions ISING MODEL KINETICS LATTICE PARAMETERS LENNARD-JONES POTENTIAL MATHEMATICAL MODELS MECHANICS MONTE CARLO METHOD ORDER PARAMETERS ORDER-DISORDER TRANSFORMATIONS ORIENTATION PHASE TRANSFORMATIONS Physics POTENTIALS RANDOMNESS SCALING LAWS SIMULATION SPIN ORIENTATION STATISTICAL MECHANICS STOCHASTIC PROCESSES STRUCTURE FACTORS TWO-DIMENSIONAL CALCULATIONS
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Zusammenfassung:	We compare the two-dimensional vote model with approximate theories for spinodal decomposition. The cluster size distribution and the short-time dynamics of the voter model are studied by means of a Monte Carlo simulation. The time-dependent structure factors and the long-time scaling of the voter dynamics are known analytically.
ISSN:	0022-4715 1572-9613
DOI:	10.1007/bf01011557