Janus-faced tomograms and retrieval of quadrature moments for -deformed states
arXiv:2308.01763 · doi:10.1088/1402-4896/ad3687
Abstract
In this work, we derive the optical tomograms of various -deformed quantum states. We found that the optical tomograms of the states under consideration exhibit a fascinating `Janus faced' nature, irrespective of the deformation parameter . We also derived a general method to extract the quadrature moments from the optical tomograms of any -deformed states. We also note that this technique can be used in high-precision experiments to observe deviations from the standard quantum mechanical behavior.
References in corpus (17)
- Continuous-variable optical quantum state tomography
- Towards higher precision and operational use of optical homodyne tomograms
- q-deformed noncommutative cat states and their nonclassical properties
- Observables in Loop Quantum Gravity with a cosmological constant
- Time-dependent q-deformed coherent states for generalized uncertainty relations
- Noncommutative -photon added coherent states
- Quasibosons composed of two q-fermions: realization by deformed oscillators
- Visualizing revivals and fractional revivals in a Kerr medium using optical tomogram
- Efficient quantification of non-Gaussian spin distributions
- Signatures of entanglement in an optical tomogram
- Signatures of nonclassical effects in optical tomograms
- The survival of quantum coherence in deformed states superposition
- -deformed quadrature operator and optical tomogram
- Estimation of squeezing properties of multiphoton coherent states from optical tomograms
- Homodyne nonclassical area as a nonclassicality indicator
- Construction of Quantum Target Space from World-Sheet States using Quantum State Tomography
- Nonlinear dynamics of superpostion of wavepackets