Robustness of deformed catlike states under dissipative decoherence
arXiv:2008.05445 · doi:10.1103/PhysRevD.102.065003
Abstract
The generation of coherent superposition of distinct physical systems and the construction of robust entangled states under decoherence are the most experimental challenges of quantum technologies. In this work, we investigate the behaviors of catlike states of a deformed harmonic oscillator under dissipative decoherence. Varying the deformation parameters, we obtain catlike states having more resistance against decoherence than catlike states of the ordinary harmonic oscillator. Furthermore, we study nonclassical properties and entanglement of different catlike states subjects to decoherence caused by a dissipative interaction with a large environment. Depending on different deformation parameters, we reveal that the nonclassical properties of catlike states under dissipative interaction can be more retarded and preserved in the time.
arXiv commentAccepted in Physical Review D
References in corpus (17)
- Quantum entanglement
- Quantum Computers and Dissipation
- Quantum Open System Theory: Bipartite Aspects
- Temporally stable coherent states for infinite well and Pöschl-Teller potentials
- Multi Parametric Deformed Heisenberg Algebras: A Route to Complexity
- q-deformed noncommutative cat states and their nonclassical properties
- Construction of coherent states for physical algebraic systems
- Thermodynamic Properties of a Solid Exhibiting the Energy Spectrum given by the Logistic Map
- Measures of Decoherence
- Squeezed coherent states and the one-dimensional Morse quantum system
- On the Completeness of Some Subsystems of -deformed Coherent States
- The survival of quantum coherence in deformed states superposition
- On The Construction of Generalized Coherent States for Generalized Harmonic Oscillators
- Statistical properties of Klauder-Perelomov coherent states for the Morse potential
- Generalized Heisenberg Algebras, SUSYQM and Degeneracies: Infinite Well and Morse Potential
- Generalized Heisenberg algebra and (non linear) pseudo-bosons
- Non-linear generalization of the sl(2) algebra