4.6 Article

Three qubits in less than three baths: Beyond two-body system-bath interactions in quantum refrigerators

期刊

PHYSICAL REVIEW A
卷 104, 期 4, 页码 -

出版社

AMER PHYSICAL SOC
DOI: 10.1103/PhysRevA.104.042208

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资金

  1. Munich Center for Quantum Science and Technology
  2. Department of Science and Technology, Government of India, through the QuEST grant [DST/ICPS/QUST/Theme-1/2019/23, DST/ICPS/QUST/Theme-3/2019/120]
  3. IIT Palakkad

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By using three qubits and two thermal baths, a cooling system can be constructed with one qubit achieving steady-state cooling through connection to a common bath. The proposed refrigerator may achieve significant transient cooling in a parameter regime and lower the steady-state temperature by increasing the strength of few-body interaction terms. This setup provides steady-state cooling for qubit-bath interactions and offers a simpler reset model.
We show that quantum absorption refrigerators, which have traditionally been studied as of three qubits, each of which is connected to a thermal reservoir, can also be constructed by using three qubits and two thermal baths, where two of the qubits, including the qubit to be locally cooled, are connected to a common bath. With a careful choice of the system, bath, and qubit-bath interaction parameters within the Born-Markov and rotating-wave approximations, one of the qubits attached to the common bath achieves a cooling in the steady state. We observe that the proposed refrigerator may also operate in a parameter regime where no or negligible steady-state cooling is achieved, but there is considerable transient cooling. The steady-state temperature can be lowered significantly by an increase in the strength of the few-body interaction terms existing due to the use of the common bath in the refrigerator setup. The proposed refrigerator built with three qubits and two baths is shown to provide steady-state cooling for both Markovian qubit-bath interactions between the qubits and canonical bosonic thermal reservoirs, and a simpler reset model for the qubit-bath interactions.

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