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artículos
Título:
Stochastic Lorenz model for periodically driven Rayleigh-Bénard convection
Autor/es:
OMAR OSENDA, CARLOS B. BRIOZZO, AND MANUEL O. CÁCERES
Revista:
PHYSICAL REVIEW E - STATISTICAL PHYSICS, PLASMAS, FLUIDS AND RELATED INTERDISCIPLINARY TOPICS
Referencias:
Año: 1997 vol. 55 p. 3824 - 3827
ISSN:
1063-651X
Resumen:
The order-disorder transition observed in periodically driven Rayleigh-Bénard convection is studied by extending the generalized Lorenz model introduced by Ahlers, Hohenberg, and Lücke [Phys. Rev. A 32, 3493 (1985)] to include the effects of thermal noise. It is shown that this stochastic Lorenz model predicts, for thermal noise intensities, an order-disorder transition line much closer to the experimental values than the prediction of previous models. This result makes clear that a dynamical description allowing for inertial effects is needed to account for the behavior of systems dynamically forced to cross an instability threshold.