Thermal entanglement and efficiency of the quantum Otto cycle for the su(1,1) Tavis-Cummings system

Abstract

The influence of the dynamical Stark shift on the thermal entanglement and the efficiency of the quantum Otto cycle is studied for the su(1,1) Tavis-Cummings system. It is shown that the degree of the thermal entanglement becomes larger as the dynamical Stark shift increases. In contrast, the efficiency of the Otto cycle is degraded with an increase of the values of dynamical Stark shift. Expressions for the efficiency coefficient are derived. Using those expressions we identify the maximal efficiency of the quantum Otto cycle from the experimentally measured values of the dynamical Stark shift

to appear in J.Phys. A

References in corpus (6)

• Quantum Thermodynamic Cycles and quantum heat engines
• Landau-Zener-Stuckelberg interferometry
• The Physics of Maxwell's demon and information
• Mixed-state fidelity and quantum criticality at finite temperature
• Qubit-oscillator dynamics in the dispersive regime: analytical theory beyond rotating-wave approximation
• Quantum Fidelity and Thermal Phase Transitions

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