7,984 research outputs found
Generation of stable entanglement between two cavity mirrors by squeezed-reservoir engineering
The generation of quantum entanglement of macroscopic or mesoscopic bodies in
mechanical motion is generally bounded by the thermal fluctuation exerted by
their environments. Here we propose a scheme to establish stationary
entanglement between two mechanically oscillating mirrors of a cavity. It is
revealed that, by applying a broadband squeezed laser acting as a
squeezed-vacuum reservoir to the cavity, a stable entanglement between the
mechanical mirrors can be generated. Using the adiabatic elimination and master
equation methods, we analytically find that the generated entanglement is
essentially determined by the squeezing of the relative momentum of the
mechanical mirrors, which is transferred from the squeezed reservoir through
the cavity. Numerical verification indicates that our scheme is within the
present experimental state of the art of optomechanics.Comment: 9 pages, 6 figure
Canonical versus noncanonical equilibration dynamics of open quantum systems
In statistical mechanics, any quantum system in equilibrium with its weakly
coupled reservoir is described by a canonical state at the same temperature as
the reservoir. Here, by studying the equilibration dynamics of a harmonic
oscillator interacting with a reservoir, we evaluate microscopically the
condition under which the equilibration to a canonical state is valid. It is
revealed that the non-Markovian effect and the availability of a stationary
state of the total system play a profound role in the equilibration. In the
Markovian limit, the conventional canonical state can be recovered. In the
non-Markovian regime, when the stationary state is absent, the system
equilibrates to a generalized canonical state at an effective temperature;
whenever the stationary state is present, the equilibrium state of the system
cannot be described by any canonical state anymore. Our finding of the physical
condition on such noncanonical equilibration might have significant impact on
statistical physics. A physical scheme based on circuit QED is proposed to test
our results
Viscosity modeling for ionic liquid solutions by Eyring-Wilson equation
A semi-theoretical model based on the classical Eyring’s mixture viscosity equation and the Wilson activity coefficient equation is presented for correlating the viscosity of ionic liquids with solvent systems. The accuracy of the proposed model was verified by comparing calculated and experimental viscosity values from literatures for 49mixtures with total 1560 data points. The results show that the equation similar to the Wilson activity coefficient equation can be well applied to describe the non-ideal term in the Eyring’s mixture viscosity equation. The model has a relatively simple mathematical form and can be easily incorporated into process simulation software
Scheme for suppressing atom expansion induced contrast loss in atom interferometers
The loss of contrast due to atom expansion induced non-perfect Raman pulse
area in atom interferometers is investigated systematically. Based on the
theoretical simulation, we find that the expansion of the atomic cloud results
in a decrease of the {\pi} pulse fidelity and a change of the {\pi} pulse
duration, which lead to a significant reduction in fringe contrast. We propose
a mitigation strategy of increasing the intensities of the second and third
Raman pulses. Simulation results show that the fringe contrast can be improved
by 13.6% in a typical atom interferometer gravimeter using this intensity
compensation strategy. We also evaluate the effects of this mitigation strategy
in the case of a lower atomic cloud temperature and a larger Raman beam size
under different Raman pulse time interval conditions. This mitigation strategy
has potential applications in increasing the sensitivity of atom
interferometer-based precision measuring, including precision measuring of the
gravity, gravity gradient, rotation, and magnetic field gradient, as well as
testing of the Einstein equivalence principle.Comment: 14 pages, 8 figure
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