Inadequacy of von Neumann entropy for characterizing extractable work

DOI10.1088/1367-2630/13/5/053015zbMath1448.80001arXiv0908.0424OpenAlexW2034773169MaRDI QIDQ5135847

Oscar C. O. Dahlsten, Elisabeth Rieper, Vlatko Vedral, Renato Renner

Publication date: 24 November 2020

Published in: New Journal of Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/0908.0424

Mathematics Subject Classification ID

Classical and relativistic thermodynamics (80A10) Foundations of thermodynamics and heat transfer (80A05)

Related Items (18)

Monotonicity of the unified quantum \((r,s)\)-entropy and \((r,s)\)-mutual information ⋮ Evolution of Gaussian Rényi-2 quantum correlations in a squeezed thermal environment ⋮ Holographic second laws of black hole thermodynamics ⋮ Total versus quantum correlations in a two-mode Gaussian state ⋮ Entropic equality for worst-case work at any protocol speed ⋮ Second Thoughts on the Second Law ⋮ Surpassing the Carnot efficiency by extracting imperfect work ⋮ Microcanonical thermodynamics in general physical theories ⋮ Introducing one-shot work into fluctuation relations ⋮ One-shot decoupling ⋮ Characterizing entropy in statistical physics and in quantum information theory ⋮ Gibbs-preserving maps outperform thermal operations in the quantum regime ⋮ A measure of majorization emerging from single-shot statistical mechanics ⋮ Limits to catalysis in quantum thermodynamics ⋮ Minimising the heat dissipation of quantum information erasure ⋮ The extraction of work from quantum coherence ⋮ Thermodynamic work from operational principles ⋮ On ergotropic gap of tripartite separable systems

Cites Work

• Unnamed Item
• A Mathematical Theory of Communication
• Notes on Landauer's principle, reversible computation, and Maxwell's demon
• Molecular scale heat engines and scalable quantum computation
• Irreversibility and Heat Generation in the Computing Process
• Thermodynamics of Quantum Information Systems — Hamiltonian Description
• A Fully Quantum Asymptotic Equipartition Property

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