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Main Author: Ponomarenko, S. M.
Format: Preprint
Published: 2026
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Online Access:https://arxiv.org/abs/2606.00227
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author Ponomarenko, S. M.
author_facet Ponomarenko, S. M.
contents We propose and test a phenomenological model of ``dissipative memory'' in the gravitational field, where early quantum gravitational processes leave a relic signature in the cosmic expansion rate. The model is parameterized by an additional fluid with amplitude $ε$, decay scale $z_*$, and a steepness index $β$, decaying according to a Debye law $f(z) = \exp[{-(z/z_*)^β}]$. We perform a joint Bayesian analysis using baryon acoustic oscillation data from BOSS DR12 and DESI 2024, photometric distances from Pantheon$+$, and $H_0$ measurements (SHOES and Planck). A global optimization reveals that the best fit is identical to $Λ$CDM: the memory correction vanishes across the entire observable range $z \in [0.3,\,2.3]$ ($Δχ^2 < 0.01$ with three extra parameters, $Δ\mathrm{AIC}=+6.0$, $Δ\mathrm{BIC}=+9.9$). This establishes an upper bound on the memory amplitude: $ε< 0.05$ for $z_* < 2$ (95% CL). We discuss the physical interpretation of this constraint and point out observational channels where the memory effect could potentially manifest.
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spellingShingle Constraints on the Phenomenology of Dissipative Cosmological Memory from BAO (BOSS + DESI 2024) and Pantheon+ Data
Ponomarenko, S. M.
General Relativity and Quantum Cosmology
We propose and test a phenomenological model of ``dissipative memory'' in the gravitational field, where early quantum gravitational processes leave a relic signature in the cosmic expansion rate. The model is parameterized by an additional fluid with amplitude $ε$, decay scale $z_*$, and a steepness index $β$, decaying according to a Debye law $f(z) = \exp[{-(z/z_*)^β}]$. We perform a joint Bayesian analysis using baryon acoustic oscillation data from BOSS DR12 and DESI 2024, photometric distances from Pantheon$+$, and $H_0$ measurements (SHOES and Planck). A global optimization reveals that the best fit is identical to $Λ$CDM: the memory correction vanishes across the entire observable range $z \in [0.3,\,2.3]$ ($Δχ^2 < 0.01$ with three extra parameters, $Δ\mathrm{AIC}=+6.0$, $Δ\mathrm{BIC}=+9.9$). This establishes an upper bound on the memory amplitude: $ε< 0.05$ for $z_* < 2$ (95% CL). We discuss the physical interpretation of this constraint and point out observational channels where the memory effect could potentially manifest.
title Constraints on the Phenomenology of Dissipative Cosmological Memory from BAO (BOSS + DESI 2024) and Pantheon+ Data
topic General Relativity and Quantum Cosmology
url https://arxiv.org/abs/2606.00227