The authors present detailed numerical results from a computationally efficient cell dynamical system model of domain growth in binary alloys with quenched disorder. Their numerical results suggest that the domain growth law for the disordered case is compatible with (R)(t) approximately (1nt)x, where x has a weak dependence on the disorder amplitude. However, it is possible that their simulations do not access the true asymptotic regime. They also find that the scaled structure factor for the disordered case is independent of the amplitude of disorder and is the same as that for the pure system
Domain growth in a system with nonconserved order parameter is studied. We simulate the usual Ising ...
We use a nearest-neighbor antiferromagnetic Ising model with spin-exchange dynamics to study by Mont...
We investigate the law of domain growth in strongly disordered Ising magnets in two dimensions by Mo...
The authors present detailed numerical results from a computationally efficient cell dynamical syste...
The authors develop a novel numerical approach, based on a computationally efficient cell dynamical ...
Discusses the three-stage numerical exposition of the effects of quenched disorder on phase ordering...
Discusses the three-stage numerical exposition of the effects of quenched disorder on phase ordering...
Domain growth in a two-dimensional quenched binary alloy which undergoes an order-disorder transitio...
Domain growth in a two-dimensional quenched binary alloy which undergoes an order-disorder transitio...
We present results from extensive numerical simulations of phase ordering dynamics in a mean-field d...
We review analytical and numerical studies of phase ordering dynamics or domain growth in systems wi...
We use a nearest-neighbor antiferromagnetic Ising model with spin-exchange dynamics to study by Mont...
By means of Monte Carlo computer simulation and scaling theory, we study the domain growth kinetics ...
By means of Monte Carlo computer simulation and scaling theory, we study the domain growth kinetics ...
We present results from extensive Monte Carlo (MC) simulations of domain growth in ferromagnets and ...
Domain growth in a system with nonconserved order parameter is studied. We simulate the usual Ising ...
We use a nearest-neighbor antiferromagnetic Ising model with spin-exchange dynamics to study by Mont...
We investigate the law of domain growth in strongly disordered Ising magnets in two dimensions by Mo...
The authors present detailed numerical results from a computationally efficient cell dynamical syste...
The authors develop a novel numerical approach, based on a computationally efficient cell dynamical ...
Discusses the three-stage numerical exposition of the effects of quenched disorder on phase ordering...
Discusses the three-stage numerical exposition of the effects of quenched disorder on phase ordering...
Domain growth in a two-dimensional quenched binary alloy which undergoes an order-disorder transitio...
Domain growth in a two-dimensional quenched binary alloy which undergoes an order-disorder transitio...
We present results from extensive numerical simulations of phase ordering dynamics in a mean-field d...
We review analytical and numerical studies of phase ordering dynamics or domain growth in systems wi...
We use a nearest-neighbor antiferromagnetic Ising model with spin-exchange dynamics to study by Mont...
By means of Monte Carlo computer simulation and scaling theory, we study the domain growth kinetics ...
By means of Monte Carlo computer simulation and scaling theory, we study the domain growth kinetics ...
We present results from extensive Monte Carlo (MC) simulations of domain growth in ferromagnets and ...
Domain growth in a system with nonconserved order parameter is studied. We simulate the usual Ising ...
We use a nearest-neighbor antiferromagnetic Ising model with spin-exchange dynamics to study by Mont...
We investigate the law of domain growth in strongly disordered Ising magnets in two dimensions by Mo...