BUSTOS MARUN RAUL ALBERTO
Congresos y reuniones científicas
Título:
Fuerzas de no-equilibrio inducidas por corrientesy causadas por localización cuántica: Motor cuántico adiabático de Anderson.
Autor/es:
FERNÁNDEZ-ALCÁZAR, LUCAS J.; HORACIO M. PASTAWSKI; BUSTOS MARÚN, RAÚL A.
Lugar:
Corrientes
Reunión:
Taller; 2do Taller Argentino de Cuántica - CUANTOS 2019; 2019
Resumen:
In recent years, there has been an increasing interest in nanomachines. Among them, current-driven ones deserve special attention as quantum effects can play a significant role there. Examples of the latter are
the so-called adiabatic quantum motors. In this paper, we propose using Anderson?s localization to induce nonequilibrium forces in adiabatic quantum motors. We study the nonequilibrium current-induced forces and
the maximum efficiency of these nanomotors in terms of their respective probability distribution functions. Expressions for these distribution functions are obtained in two characteristic regimes: the steady-state and the short-time regimes. Even though both regimes have distinctive expressions for their efficiencies, we find that, under certain conditions, the probability distribution functions of their maximum efficiency are approximately the same. Finally, we provide a simple relation to estimate the minimal disorder strength that should ensure efficient nanomotors.
the so-called adiabatic quantum motors. In this paper, we propose using Anderson?s localization to induce nonequilibrium forces in adiabatic quantum motors. We study the nonequilibrium current-induced forces and
the maximum efficiency of these nanomotors in terms of their respective probability distribution functions. Expressions for these distribution functions are obtained in two characteristic regimes: the steady-state and the short-time regimes. Even though both regimes have distinctive expressions for their efficiencies, we find that, under certain conditions, the probability distribution functions of their maximum efficiency are approximately the same. Finally, we provide a simple relation to estimate the minimal disorder strength that should ensure efficient nanomotors.
