Quantum limit for driven linear non-Markovian open quantum system

The interplay between non-Markovian dynamics and driving fields in the survival of entanglement between two non-degenerate oscillators is considered here. Based on exact analytical results for the non-Markovian dynamics oftwo parametrically coupled non-degenerate oscillators in contact with non-iden...

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Autores:
Tipo de recurso:
Fecha de publicación:
2014
Institución:
Ministerio de Ciencia, Tecnología e Innovación
Repositorio:
Repositorio Minciencias
Idioma:
eng
OAI Identifier:
oai:repositorio.minciencias.gov.co:20.500.14143/34069
Acceso en línea:
http://repositorio.colciencias.gov.co/handle/11146/34069
Palabra clave:
Teoría de Markovian
Termodinámica
Átomos
Modelos matemáticos
Energía (Física)
Generación de energía eléctrica
Métodos de simulación
Rights
License
http://purl.org/coar/access_right/c_abf2
Description
Summary:The interplay between non-Markovian dynamics and driving fields in the survival of entanglement between two non-degenerate oscillators is considered here. Based on exact analytical results for the non-Markovian dynamics oftwo parametrically coupled non-degenerate oscillators in contact with non-identical independent thermal baths, the out-of-equilibrium quantum limit derived in [Phys. Rev. Let 105 180501 (2010)] is generalised to the non-Markovian regime. Specifically, it is shown that non-Markovian dynamics, when compared to the Markovian case, allow for the survival of stationary entanglement at higher temperatures, with larger coupling strength to the baths and at smaller driving rates. The effect of the asymmetry of the (i) coupled oscillators, (ii) coupling strength to the baths at equal temperature, and (iii) temperature at equal coupling strength is discussed. In particular, it is shown that the non-Markovian character of the dynamics is capable of beating the resonant condition that states that the driving frequency equals the sum of the natural frequencies for the maximum rate of squeezing generation, hence, squeezing generation is more robust under non-Markovian dynamics.