Sudden quenches in a pair of coupled oscillators produce exact or approximate thermalization of a quantum harmonic oscillator to arbitrary temperatures via solvable equations on the Gaussian covariance matrix.
Meso- scopic physics of nanomechanical systems
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Theory and simulations show harmonic Langevin PSDs approximate Paul trap x/y motion well only for small Mathieu q, with deviations exceeding factor of two at larger q, and permanent dipoles significantly alter those PSDs.
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Thermalization from quenching in coupled oscillators
Sudden quenches in a pair of coupled oscillators produce exact or approximate thermalization of a quantum harmonic oscillator to arbitrary temperatures via solvable equations on the Gaussian covariance matrix.
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Simulations and theory of power spectral density functions for time dependent and anharmonic Langevin oscillators
Theory and simulations show harmonic Langevin PSDs approximate Paul trap x/y motion well only for small Mathieu q, with deviations exceeding factor of two at larger q, and permanent dipoles significantly alter those PSDs.