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The Quantum Stress Tensor in the Three Dimensional Black Hole
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abstract
The quantum stress tensor $<T_{\mu\nu}>$ is calculated in the 2+1 dimensional black hole found by Banados, Teitelboim, and Zanelli. The Greens function, from which $<T_{\mu\nu}> $ is derived, is obtained by the method of images. For the non-rotating black hole, it is shown that $<T_{\mu\nu}>$ is finite on the event horizon, but diverges at the singularity. For the rotating solution, the stress tensor is finite at the outer horizon, but diverges near the inner horizon. This suggests that the inner horizon is quantum mechanically unstable against the formation of a singularity.
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Cited by 1 Pith paper
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Quantum Information Bound on the Energy
A Quantum Penrose Inequality is conjectured, replacing trapped-surface area with lightsheet generalized entropy, and is tested against a semiclassical counterexample.
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