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Quantum Coherence as a Resource

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arxiv 1609.02439 v3 pith:Y7KWO572 submitted 2016-09-08 quant-ph cond-mat.mes-hallhep-thmath-phmath.MPphysics.optics

classification quant-phcond-mat.mes-hallhep-thmath-phmath.MPphysics.optics
keywords quantumcoherencedevelopmentfundamentalphysicalresearchresourcesystems
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The coherent superposition of states, in combination with the quantization of observables, represents one of the most fundamental features that mark the departure of quantum mechanics from the classical realm. Quantum coherence in many-body systems embodies the essence of entanglement and is an essential ingredient for a plethora of physical phenomena in quantum optics, quantum information, solid state physics, and nanoscale thermodynamics. In recent years, research on the presence and functional role of quantum coherence in biological systems has also attracted a considerable interest. Despite the fundamental importance of quantum coherence, the development of a rigorous theory of quantum coherence as a physical resource has only been initiated recently. In this Colloquium we discuss and review the development of this rapidly growing research field that encompasses the characterization, quantification, manipulation, dynamical evolution, and operational application of quantum coherence.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. OpenAlex reports about 1,613 citations worldwide. Full citation record

  1. Witness robustness: An operational quantifier of measurement resources via free state discrimination

    quant-ph 2026-07 conditional novelty 6.0 of 10

    The witness robustness of a measurement equals the maximum advantage it gives over free measurements in discriminating free-state ensembles, plus one.

  2. A Breakdown Case Study of the Lindblad Approach via Entanglement and Purity

    quant-ph 2025-07 conditional novelty 5.0 of 10

    A two-qubit system in a random many-body environment decoheres with two successive Gaussian decays, which a time-homogeneous Lindblad equation can never reproduce because its short-time decay is always linear.

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