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Decoherence by warm horizons
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Recently Danielson, Satishchandran, and Wald (DSW) have shown that quantum superpositions held outside of Killing horizons will decohere at a steady rate. This occurs because of the inevitable radiation of soft photons (gravitons), which imprint a electromagnetic (gravitational) ``which-path'' memory onto the horizon. Rather than appealing to this global description, an experimenter ought to also have a local description for the cause of decoherence. One might intuitively guess that this is just the bombardment of Hawking/Unruh radiation on the system, however simple calculations challenge this idea -- the same superposition held in a finite temperature inertial laboratory does not decohere at the DSW rate. In this work we provide a local description of the decoherence by mapping the DSW set-up onto a worldline-localized model resembling an Unruh-DeWitt particle detector. We present an interpretation in terms of random local forces which do not sufficiently self-average over long times. Using the Rindler horizon as a concrete example we clarify the crucial role of temperature, and show that the Unruh effect is the only quantum mechanical effect underlying these random forces. A general lesson is that for an environment which induces Ohmic friction on the central system (as one gets from the classical Abraham-Lorentz-Dirac force, in an accelerating frame) the fluctuation-dissipation theorem implies that when this environment is at finite temperature it will cause steady decoherence on the central system. Our results agree with DSW and provide the complementary local perspective.
Forward citations
Cited by 4 Pith papers
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How to Minimize the Decoherence Caused by Black Holes
The optimal continuation of horizon-entangling radiation is a reflected, frequency-filtered copy of the radiation that already fell in, given by a sech convolution kernel.
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(De)Coherence of a quantum system in an anti-de Sitter spacetime
An oscillator coupled to the confined graviton modes of AdS has an oscillatory decoherence rate; setting its revival period equal to the boundary light-crossing time yields the selection rule 2n+ℓ = 2(1+ω_m L/c) and p...
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Note on the local calculation of decoherence of quantum superpositions in de Sitter spacetime
A quantum superposition held at the center of de Sitter spacetime decoheres at constant rates proportional to the two-point correlation functions of scalar, electromagnetic, and gravitational fields near the cosmologi...
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Black Holes, Entanglement and Decoherence
Satishchandran reviews three equivalent mechanisms by which black holes and other Killing horizons decohere nearby quantum superpositions, via interior entanglement, soft radiation, and fluctuating multipoles.
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