The author proposes a holographic model of a Schwarzschild black hole interior as a degenerate neutrino fluid with equation of state P = ρ/9, based on a modified signum metric.
The Stochastic Mechanics of Hawking Radiation
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abstract
In Ref. arXiv:2502.08816, Hawking radiation was analyzed through a statistical mechanics framework, revealing a structured microstate description of black hole horizons and information transfer into the radiation background. This study extends that approach by formulating Hawking radiation and black hole evaporation in the language of stochastic mechanics, employing an analytical Langevin framework and a numerical Euler iteration scheme. Both methods confirm that small black holes behave as thermal systems with Gaussian noise, while larger black holes develop a structured noise spectrum that aligns with the gradual contraction of the horizon. This suggests an alternative interpretation of Hawking radiation as an effective surface fuzziness, encoding horizon-scale fluctuations. The appendix provides a Wolfram Mathematica blueprint for numerical simulations, open to heuristic modifications for further exploration of black hole noise spectra.
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A Holographic, Hydrodynamic Model of a Schwarzschild Black Hole
The author proposes a holographic model of a Schwarzschild black hole interior as a degenerate neutrino fluid with equation of state P = ρ/9, based on a modified signum metric.