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

Institute of Physics eBooks

Squeezed states and their symmetries

Sibel Başkal, Young S Kim, Marilyn E. Noz

Published Jun 1, 2019• 0 citations
Publisher
DOI
10.1088/2053-2563/aafe78ch7

Related papers

Dynamical Symmetry and Generation of Squeezed States of Light

Sergey V. Prants

Journal of Russian Laser Research•Mar 1, 2024•1 citation

On the symmetry and dynamics of squeezed and correlated states

D. A. Trifonov

Springer eBooks•Apr 7, 2008•0 citations

Generation of atomic and field squeezing by adiabatic passage and symmetry breaking

Shi Biao Zheng

We propose an efficient scheme for realizing squeezing for both an atomic ensemble and a cavity field via adiabatic evolution of the dark state of the atom-cavity system. Controlled symmetry breaking of the Hamiltonian ensures a unique dark state for the total system, in which the atomic system or cavity mode is squeezed depending upon the choice of the detunings. Since the generation of the atomic squeezed state requires neither the cavity mode nor the atomic system to be excited, the decoherence effects are effectively suppressed. The scheme is insensitive to the uncertainty in the atomic number and imperfect timing, and the time needed for the generation of the desired squeezed state decreases as the size of the system grows. The required experimental techniques are within the scope of what can be obtained in the present cavity QED setups.

arXiv:1207.2884•Physical Review A•Jul 20, 2012•18 citations

Generalized squeezed states

Kevin Zelaya, Sanjib Dey, Véronique Hussin

arXiv:1810.02947•Physics Letters A•Oct 5, 2018•30 citations

Three-mode squeezing: SU(1,1) symmetry

Zahra Shaterzadeh‐Yazdi, Peter S. Turner, Barry C. Sanders

Three-mode (tripartite) squeezed light is important for continuous variable quantum information tasks such as quantum teleportation, state sharing, and generating tripartite continuous variable entangled states, and furthermore is the first nontrivial step towards multipartite squeezed states. In such cases just one two-mode squeezer is used, and the squeezed light is distributed across multiple channels by passive optical elements. Here we show that these three-mode squeezed states are produced by optical networks that can be described as SU(1, 1) transformations, which enables relatively straightforward and elegant calculations of any output state from such squeezing networks for any input state.

Proceedings of SPIE, the International Society for Optical Engineering/Proceedings of SPIE•Jun 7, 2007•2 citations

Modeling Generalized Squeezed States

Skylar Turner, Brian R. La Cour

Bulletin of the American Physical Society•Mar 19, 2021•0 citations
We propose an efficient scheme for realizing squeezing for both an atomic ensemble and a cavity field via adiabatic evolution of the dark state of the atom-cavity system. Controlled symmetry breaking of the Hamiltonian ensures a unique dark state for the total system, in which the atomic system or cavity mode is squeezed depending upon the choice of the detunings. Since the generation of the atomic squeezed state requires neither the cavity mode nor the atomic system to be excited, the decoherence effects are effectively suppressed. The scheme is insensitive to the uncertainty in the atomic number and imperfect timing, and the time needed for the generation of the desired squeezed state decreases as the size of the system grows. The required experimental techniques are within the scope of what can be obtained in the present cavity QED setups.
Three-mode (tripartite) squeezed light is important for continuous variable quantum information tasks such as quantum teleportation, state sharing, and generating tripartite continuous variable entangled states, and furthermore is the first nontrivial step towards multipartite squeezed states. In such cases just one two-mode squeezer is used, and the squeezed light is distributed across multiple channels by passive optical elements. Here we show that these three-mode squeezed states are produced by optical networks that can be described as SU(1, 1) transformations, which enables relatively straightforward and elegant calculations of any output state from such squeezing networks for any input state.