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We discuss an explicit protocol which allows one to externally cool and control a composite system by operating on a small subset of it.
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Given two systems A A and B B of dimenstion d d , characterized by canonical basis { | 1 ⟩ A , ⋯ , | d ⟩ A } \{|1\rangle_{A},\cdots,|d\rangle_{A}\} and { | 1 ⟩ B , ⋯ , | d ⟩ B } \{|1\rangle_{B},\cdots,|d\rangle_{B}\} , respectively, the swap operators introduced in Sec. II.1
Cited in the paper.
The condition of Eq. ( 6
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We use the adjoint V † V^{\dagger} to indicate the decoding operator instead of V V , to maintain the same notation of Ref. PAPER
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D. Burgarth and V. Giovannetti, New. J. Phys. 9
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