Localizable quantum coherence
- 1. Physics Department, University of Massachusetts, Boston, 02125 (United States)
- 2. Munich Center for Quantum Science and Technology, Schellingstraße 4, 80799 München (Germany)
- 3. Max-Planck-Institut für Quantenoptik, Hans-Kopfermann-Str. 1, 85748 Garching (Germany)
- 4. Department of Physics and Astronomy, and Center for Quantum Information Science and Technology, University of Southern California, Los Angeles, CA 90089-0484 (United States)
Description
Highlights: • quantum coherence can be localized in subsystems of a composite system. • measurement aided localization is more efficient than tracing out. • by localizable coherence we can distinguish topological states or characterize localization transitions. • average localizable coherence in the Hilbert space is studied. Coherence is a fundamental notion in quantum mechanics, defined relative to a reference basis. As such, it does not necessarily reveal the locality of interactions nor takes into account the accessible operations in a composite quantum system. In this paper, we put forward a notion of localizable coherence as the coherence that can be stored in a particular subsystem, either by measuring or just by disregarding the rest. We examine its spreading, its average properties in the Hilbert space and show that it can be applied to reveal the real-space structure of states of interest in quantum many-body theory, for example, localized or topological states.
Availability note (English)
Available from http://dx.doi.org/10.1016/j.physleta.2021.127264Additional details
Identifiers
- DOI
- 10.1016/j.physleta.2021.127264;
- PII
- S0375960121001286;
Publishing Information
- Journal Title
- Physics Letters. A
- Journal Volume
- 397
- Journal Page Range
- vp.
- ISSN
- 0375-9601
- CODEN
- PYLAAG
INIS
- Country of Publication
- Netherlands
- Country of Input or Organization
- International Atomic Energy Agency (IAEA)
- INIS RN
- 54011027
- Subject category
- S71: CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS;
- Descriptors DEI
- HILBERT SPACE; MANY-BODY PROBLEM; QUANTUM INFORMATION; QUANTUM MECHANICS; QUANTUM SYSTEMS; TOPOLOGY
- Descriptors DEC
- BANACH SPACE; INFORMATION; MATHEMATICAL SPACE; MATHEMATICS; MECHANICS; SPACE
Optional Information
- Copyright
- Copyright (c) 2021 Elsevier B.V. All rights reserved.