Quantum Torque on a Non-Reciprocal Body out of Thermal Equilibrium and
Induced by a Magnetic Field of Arbitrary Strength
- URL: http://arxiv.org/abs/2309.14190v1
- Date: Mon, 25 Sep 2023 14:51:08 GMT
- Title: Quantum Torque on a Non-Reciprocal Body out of Thermal Equilibrium and
Induced by a Magnetic Field of Arbitrary Strength
- Authors: Gerard Kennedy
- Abstract summary: A stationary body out of thermal equilibrium with its environment experiences a quantum torque.
This arises from the spatially non-symmetric electrical response of the body to its interaction with the non-equilibrium thermal fluctuations of the electromagnetic field.
- Score: 0.0
- License: http://creativecommons.org/licenses/by/4.0/
- Abstract: A stationary body that is out of thermal equilibrium with its environment,
and for which the electric susceptibility is non-reciprocal, experiences a
quantum torque. This arises from the spatially non-symmetric electrical
response of the body to its interaction with the non-equilibrium thermal
fluctuations of the electromagnetic field: the non-equilibrium nature of the
thermal field fluctuations results in a net energy flow through the body, and
the spatially non-symmetric nature of the electrical response of the body to
its interaction with these field fluctuations causes that energy flow to be
transformed into a rotational motion. We establish an exact, closed-form,
analytical expression for this torque in the case that the environment is the
vacuum and the material of the body is described by a damped oscillator model,
where the non-reciprocal nature of the electric susceptibility is induced by an
external magnetic field, as for magneto-optical media. We also generalise this
expression to the context in which the body is slowly rotating. By exploring
the high-temperature expansion of the torque, we are able to identify the
separate contributions from the continuous spectral distribution of the
non-reciprocal electric susceptibility, and from the resonance modes. In
particular, we find that the torque persists in the limiting case of zero
damping parameter, due to the contribution of the resonance modes. We also
consider the low-temperature expansion of the torque. This work extends our
previous consideration of this model to an external magnetic field of arbitrary
strength, thereby including non-linear magnetic field effects.
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