Squeezing of nonlinear spin observables by one axis twisting in the presence of decoherence: An analytical study
Youcef Baamara (LKB (Lhomond)), Alice Sinatra (LKB (Lhomond)), Manuel, Gessner (LKB (Lhomond), ICFO)

TL;DR
This paper analytically investigates how one-axis twisting can squeeze nonlinear spin observables in atomic ensembles, even with decoherence, to enhance quantum measurement precision beyond Gaussian states.
Contribution
It develops strategies for optimal quantum enhancement using nonlinear one-axis-twisting states and measurement techniques in the presence of decoherence.
Findings
Analytical expression for quantum enhancement with decoherence
Effective measurement-after-interaction techniques for nonlinear observables
Comparison showing superiority of non-Gaussian states over Gaussian states
Abstract
In an ensemble of two-level atoms that can be described in terms of a collective spin, entangled states can be used to enhance the sensitivity of interferometric precision measurements. While non-Gaussian spin states can produce larger quantum enhancements than spin-squeezed Gaussian states, their use requires the measurement of observables that are nonlinear functions of the three components of the collective spin. In this paper we develop strategies that achieve the optimal quantum enhancements using non-Gaussian states produced by a nonlinear one-axis-twisting Hamiltonian, and show that measurement-after-interaction techniques, known to amplify the output signals in quantum parameter estimation protocols, are effective in measuring nonlinear spin observables. Including the presence of the relevant decoherence processes from atomic experiments, we determine analytically the quantum…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsQuantum Information and Cryptography · Mechanical and Optical Resonators · Quantum Mechanics and Applications
