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Research PaperResearchia:202607.16077

Acoustic Firewalls: Analogue Gravity Perspective on the AMPS Paradox

Nikolay S. Akintsov

Abstract

The monogamy of quantum entanglement, applied by Almheiri-Marolf-Polchinski-Sully (AMPS) to black holes, obstructs a smooth horizon vacuum after the Page time. We transcribe this argument to Hawking-like phonon radiation from a sonic horizon in the Unruh acoustic metric. An exact purity identity shows that post-Page-time unitarity forces the entanglement between an outgoing phonon and its interior partner to vanish, selecting a non-Hadamard (Boulware-like) phonon state, which we define as an aco...

Submitted: July 16, 2026Subjects: Quantum Physics; Quantum Computing

Description / Details

The monogamy of quantum entanglement, applied by Almheiri-Marolf-Polchinski-Sully (AMPS) to black holes, obstructs a smooth horizon vacuum after the Page time. We transcribe this argument to Hawking-like phonon radiation from a sonic horizon in the Unruh acoustic metric. An exact purity identity shows that post-Page-time unitarity forces the entanglement between an outgoing phonon and its interior partner to vanish, selecting a non-Hadamard (Boulware-like) phonon state, which we define as an acoustic firewall. Its renormalized stress tensor differs from the smooth state by a constant, negative near-horizon flux, and the thermal-atmosphere energy density it removes, measured by a static calorimeter, grows as (δr)2(δr)^{-2} in the radial coordinate toward the horizon (singular in the free-fall frame), cut off at the healing length. The construction is kinematic and does not resolve the information paradox; it yields one concrete, falsifiable prediction: a differential phonon-calorimetry signal R(δr)=ΔE/E(0)(κ/δr)2\mathcal{R}(δr)=|Δ\mathcal{E}|/\mathcal{E}^{(0)}\to(\ell_κ/δr)^{2}, present only after the analogue Page time in a Bose-Einstein condensate.


Source: arXiv:2607.14056v1 - http://arxiv.org/abs/2607.14056v1 PDF: https://arxiv.org/pdf/2607.14056v1 Original Link: http://arxiv.org/abs/2607.14056v1

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Date:
Jul 16, 2026
Topic:
Quantum Computing
Area:
Quantum Physics
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