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The thermodynamic meaning of negative entropy
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Landauer's erasure principle exposes an intrinsic relation between thermodynamics and information theory: the erasure of information stored in a system, S, requires an amount of work proportional to the entropy of that system. This entropy, H(S|O), depends on the information that a given observer, O, has about S, and the work necessary to erase a system may therefore vary for different observers. Here, we consider a general setting where the information held by the observer may be quantum-mechanical, and show that an amount of work proportional to H(S|O) is still sufficient to erase S. Since the entropy H(S|O) can now become negative, erasing a system can result in a net gain of work (and a corresponding cooling of the environment).
Forward citations
Cited by 2 Pith papers
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Thermalization with partial information
A maximum channel entropy principle, backed by a microcanonical-style derivation, identifies the canonical noisy channel that models thermalization under partial information.
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Erasure cost of a quantum process: A thermodynamic meaning of the dynamical min-entropy
The adversarial erasure cost of a quantum channel equals, in the zero-error limit, the negative of the channel's min-entropy times k_B T ln 2.
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