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

International Journal of Theoretical Physics

Deterministic Generation of a Four-Atom Entangled State in a Two-Dimensional Coupled-Cavity System

Xiaobin Huang, Zhi‐Rong Zhong, Ye‐Hong Chen

Published Aug 6, 2015• 6 citations
Publisher
DOI
10.1007/s10773-015-2759-z

Related papers

Deterministic Generation of Macroscopic Entangled Coherent States for Distant Atomic Ensembles in Coupled Cavities

Zhengang Shi, Xiongwen Chen, Shao-Hua Xiang +1 more

International Journal of Theoretical Physics•Apr 25, 2014•1 citation

Preparation of four-dimensional entangled states in separate cavities via adiabatic passage

Ping Wang, Meifeng Chen

A scheme is proposed to deterministically generate four-dimensional entangled states for two distant atoms trapped in two separate cavities via adiabatic passage by one step. An optimal expression of time-dependent Rabi frequencies is selected through numerical simulation. Numerical simulation also shows that the excited probabilities of the atoms, the cavity modes and the fiber modes are very low during adiabatic passage, and the scheme is insensitive to the fluctuation of experimental parameters. The four-dimensional entanglement may be generated with high fidelity with current experimental technology.

Physica Scripta•Nov 5, 2012•1 citation

Generation of Three-Dimensional Entangled States for Two Atoms Trapped in Different Cavities

郑仕标

Chinese Physics Letters•Jan 1, 2005•0 citations

Generation of a Genuine Four-Atom Entangled State in Cavity QED

Yuanhua Li, Ming-huang Sang, Yi-you Nie

International Journal of Theoretical Physics•Apr 23, 2012•4 citations

Dynamical generation of maximally entangled states in two identical cavities

Moorad Alexanian

The generation of entanglement between two identical coupled cavities, each containing a single three-level atom, is studied when the cavities exchange two coherent photons and are in the $N=2,4$ manifolds, where $N$ represents the maximum number of photons possible in either cavity. The atom-photon state of each cavity is described by a qutrit for $N=2$ and a five-dimensional qudit for $N=4$. However, the conservation of the total value of $N$ for the interacting two-cavity system limits the total number of states to only 4 states for $N=2$ and 8 states for $N=4$, rather than the usual 9 for two qutrits and 25 for two five-dimensional qudits. In the $N=2$ manifold, two-qutrit states dynamically generate four maximally entangled Bell states from initially unentangled states. In the $N=4$ manifold, two-qudit states dynamically generate maximally entangled states involving three or four states. The generation of these maximally entangled states occurs rather rapidly for large hopping strengths. The cavities function as a storage of periodically generated maximally entangled states.

Physical Review A•Nov 3, 2011•7 citations

Four-dimensional entangled state generation in remote cavities

Jie Song, Yan Xia, H. S. Song +1 more

The European Physical Journal D•Oct 17, 2008•15 citations
A scheme is proposed to deterministically generate four-dimensional entangled states for two distant atoms trapped in two separate cavities via adiabatic passage by one step. An optimal expression of time-dependent Rabi frequencies is selected through numerical simulation. Numerical simulation also shows that the excited probabilities of the atoms, the cavity modes and the fiber modes are very low during adiabatic passage, and the scheme is insensitive to the fluctuation of experimental parameters. The four-dimensional entanglement may be generated with high fidelity with current experimental technology.
The generation of entanglement between two identical coupled cavities, each containing a single three-level atom, is studied when the cavities exchange two coherent photons and are in the N=2,4N=2,4N=2,4 manifolds, where NNN represents the maximum number of photons possible in either cavity. The atom-photon state of each cavity is described by a qutrit for N=2N=2N=2 and a five-dimensional qudit for N=4N=4N=4. However, the conservation of the total value of NNN for the interacting two-cavity system limits the total number of states to only 4 states for N=2N=2N=2 and 8 states for N=4N=4N=4, rather than the usual 9 for two qutrits and 25 for two five-dimensional qudits. In the N=2N=2N=2 manifold, two-qutrit states dynamically generate four maximally entangled Bell states from initially unentangled states. In the N=4N=4N=4 manifold, two-qudit states dynamically generate maximally entangled states involving three or four states. The generation of these maximally entangled states occurs rather rapidly for large hopping strengths. The cavities function as a storage of periodically generated maximally entangled states.