2015
DOI: 10.1103/physreve.92.062101
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Small quantum absorption refrigerator in the transient regime: Time scales, enhanced cooling, and entanglement

Abstract: A small quantum absorption refrigerator, consisting of three qubits, is discussed in the transient regime. We discuss time scales for coherent dynamics, damping, and approach to the steady state, and we study cooling and entanglement. We observe that cooling can be enhanced in the transient regime, in the sense that lower temperatures can be achieved compared to the steady-state regime. This is a consequence of coherent dynamics, but can occur even when this dynamics is strongly damped by the dissipative therm… Show more

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Cited by 99 publications
(111 citation statements)
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“…That is, r g is the real part of the eigenvalue(s) of 1  with the largest (negative) real part, which determines the asymptotic decay rate towards equilibrium. possible in the weak-coupling limit [43], providing yet more motivation to experimentally study transient effects in quantum thermal machines.…”
Section: Discussionmentioning
confidence: 99%
“…That is, r g is the real part of the eigenvalue(s) of 1  with the largest (negative) real part, which determines the asymptotic decay rate towards equilibrium. possible in the weak-coupling limit [43], providing yet more motivation to experimentally study transient effects in quantum thermal machines.…”
Section: Discussionmentioning
confidence: 99%
“…Like engines, the role that quantised energy states, coherence and correlations play in the operation of a quantum refrigerator have been fields of extensive study [24,[187][188][189][190][191][192].…”
Section: Quantum Refrigeratorsmentioning
confidence: 99%
“…One can formally construct a Hamiltonian function H (ψ) (q, p, t) = p 2 /2m + V (q, t) + Q (ψ) (q, t) that generates the flow lines in phase spaceq = ∂ p H anḋ p = −∂ q H. Thus, Eqs. (11) and (12) describe the evolution of a statistical ensemble of point particles in phase, which is closely connected to the Bohmian [99,100] or Pilot-Wave [101] interpretations of quantum mechanics. A notable difference from the classical case is the single-valuedness of the S function and that all quantities are fully determined in configuration space, since the momentum of a particle at position q in a state ψ(q, t) is fixed to be p (ψ) (q, t).…”
Section: Hamilton-jacobi Equationmentioning
confidence: 99%