Entanglement and Subsystems, Entanglement beyond Subsystems, and All That
Lorenza Viola, Howard Barnum

TL;DR
This paper explores Generalized Entanglement (GE), a broad framework that extends traditional entanglement concepts beyond subsystems, applicable to various quantum systems and emphasizing observer-dependent notions of locality and reality.
Contribution
It provides a comprehensive review of GE, highlighting its conceptual foundations, advantages over traditional entanglement, and potential to unify diverse quantum theories and systems.
Findings
GE extends entanglement to single, indecomposable systems
It applies to indistinguishable particles and convex-cone settings
GE emphasizes observer-dependent notions of locality and reality
Abstract
Entanglement plays a pervasive role nowadays throughout quantum information science, and at the same time provides a bridging notion between quantum information science and fields as diverse as condensed-matter theory, quantum gravity, and quantum foundations. In recent years, a notion of ''Generalized Entanglement'' (GE) has emerged, based on the idea that entanglement may be directly defined through expectation values of preferred observables -- without reference to a preferred subsystem decomposition. Preferred observables capture the physically relevant point of view, as defined by dynamical, operational, or fundamental constraints. While reducing to the standard entanglement notion when preferred observables are restricted to arbitrary local observables acting on individual subsystems, GE substantially expands subsystem-based entanglement theories, in terms of both conceptual…
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Taxonomy
TopicsQuantum Mechanics and Applications · Quantum Computing Algorithms and Architecture · Quantum many-body systems
