Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Optoelectronics Letters

Extraction of weak values in the process of retrieving quantum entanglement state

Shao-Jiang Du, Hairan Feng, Pengfei Zhang, Lianwu Yang, Yonggang Peng

Published Sep 4, 2024• 1 citation
Publisher
DOI
10.1007/s11801-024-3135-0

Related papers

Extraction of product and higher moment weak values: Applications in quantum state reconstruction and entanglement detection

Sahil, S Sohail, Subhrajit Modak +2 more

arXiv:2107.00573•Physics Letters A•Jun 22, 2023•1 citation

Extracting joint weak values from two-dimensional spatial displacements

H. Kobayashi, Graciana Puentes, Yutaka Shikano

The joint weak value is a counterfactual quantity related to quantum correlations and quantum dynamics, which can be retrieved via weak measurements, as initiated by Aharonov and colleagues. In this paper, we provide a full analytical extension of the method described by Puentes et al. [Phys. Rev. Lett. 109, 040401 (2012)], to extract the joint weak values of single-particle operators from two-dimensional spatial displacements of Laguerre-Gauss probe states, for the case of the azimuthal index $|l|>1$. This method has a statistical advantage over previous ones since information about the conjugate observable, i.e., the momentum displacement of the probe, is not required. Moreover, we demonstrate that, under certain conditions, the joint weak value can be extracted directly from spatial displacements without any additional data processing.

arXiv:1209.3110•Physical Review A•Nov 5, 2012•30 citations

Weak Measurements with Orbital-Angular-Momentum Pointer States

Graciana Puentes, Nathaniel Hermosa, Juan P. Torres

Weak measurements are a unique tool for accessing information about weakly interacting quantum systems with minimal back action. Joint weak measurements of single-particle operators with pointer states characterized by a two-dimensional Gaussian distribution can provide, in turn, key information about quantum correlations that can be relevant for quantum information applications. Here we demonstrate that by employing two-dimensional pointer states endowed with orbital angular momentum (OAM), it is possible to extract weak values of the higher order moments of single-particle operators, an inaccessible quantity with Gaussian pointer states only. We provide a specific example that illustrates the advantages of our method both in terms of signal enhancement and information retrieval.

arXiv:1204.3544•Physical Review Letters•Jul 24, 2012•63 citations

New Insight into Quantum Entanglement Using Weak Values

Yakir Aharonov, Shahar Dolev

The frontiers collection•Jan 1, 2005•1 citation

Quantum Entanglement-Based Distributed Storage and Retrieval (QDSL)

Jincheng Zhang

This paper proposes a novel approach to distributed storage and retrieval, termed Quantum Entanglement-Based Distributed Storage and Retrieval (QDSL), leveraging the unique properties of quantum entanglement to achieve ultra-high density storage and near-instantaneous retrieval. The core concept involves encoding data into entangled states distributed across a network of nodes. Retrieval is then performed by measuring these entangled states, effectively extracting the desired information without the need for data transmission. This approach fundamentally differs from traditional distributed systems reliant on classical physics, offering the potential to overcome limitations imposed by Shannon's information theory. We detail the theoretical framework, focusing on entanglement distribution, data encoding, retrieval protocols, and discuss potential challenges and future research directions. The key performance metrics, including storage capacity, retrieval latency, and error correction, are analyzed. Ultimately, QDSL presents a paradigm shift in information processing, promising significant advancements in areas requiring high bandwidth, low latency, and secure data storage.

•Sep 5, 2026•0 citations

Weak values and entanglement concentration

David Menzies, Natalia Korolkova, Alexander I. Lvovsky

AIP conference proceedings•Jan 1, 2009•0 citations
The joint weak value is a counterfactual quantity related to quantum correlations and quantum dynamics, which can be retrieved via weak measurements, as initiated by Aharonov and colleagues. In this paper, we provide a full analytical extension of the method described by Puentes et al. [Phys. Rev. Lett. 109, 040401 (2012)], to extract the joint weak values of single-particle operators from two-dimensional spatial displacements of Laguerre-Gauss probe states, for the case of the azimuthal index ∣l∣>1|l|>1∣l∣>1. This method has a statistical advantage over previous ones since information about the conjugate observable, i.e., the momentum displacement of the probe, is not required. Moreover, we demonstrate that, under certain conditions, the joint weak value can be extracted directly from spatial displacements without any additional data processing.
Weak measurements are a unique tool for accessing information about weakly interacting quantum systems with minimal back action. Joint weak measurements of single-particle operators with pointer states characterized by a two-dimensional Gaussian distribution can provide, in turn, key information about quantum correlations that can be relevant for quantum information applications. Here we demonstrate that by employing two-dimensional pointer states endowed with orbital angular momentum (OAM), it is possible to extract weak values of the higher order moments of single-particle operators, an inaccessible quantity with Gaussian pointer states only. We provide a specific example that illustrates the advantages of our method both in terms of signal enhancement and information retrieval.
This paper proposes a novel approach to distributed storage and retrieval, termed Quantum Entanglement-Based Distributed Storage and Retrieval (QDSL), leveraging the unique properties of quantum entanglement to achieve ultra-high density storage and near-instantaneous retrieval. The core concept involves encoding data into entangled states distributed across a network of nodes. Retrieval is then performed by measuring these entangled states, effectively extracting the desired information without the need for data transmission. This approach fundamentally differs from traditional distributed systems reliant on classical physics, offering the potential to overcome limitations imposed by Shannon's information theory. We detail the theoretical framework, focusing on entanglement distribution, data encoding, retrieval protocols, and discuss potential challenges and future research directions. The key performance metrics, including storage capacity, retrieval latency, and error correction, are analyzed. Ultimately, QDSL presents a paradigm shift in information processing, promising significant advancements in areas requiring high bandwidth, low latency, and secure data storage.