Resolving the Cosmological Constant Problem via Topological Vacuum Relaxation in S³\times S¹: Unifying DESI DR2 Evolving Dark Energy

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Autor principal: Núñez Guerrero, Manuel
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Publicado: Zenodo 2025
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author Núñez Guerrero, Manuel
author_facet Núñez Guerrero, Manuel
contents <p>This update adds the unified summary paper: "Resolving the Cosmological Constant Problem via Topological Vacuum Relaxation in S³×S¹: Unifying DESI DR2 Evolving Dark Energy."</p> <p>This single paper unifies the complete "The Zero Theory" framework (detailed in the 14 companion papers in this collection). It proposes a 3-stage dynamical mechanism (Casimir Energy, Gravitational Backreaction, and Topological Relaxation) based on the S³×S¹ compact topology.</p> <p>This mechanism resolves the 121-order-of-magnitude Cosmological Constant problem.</p> <p>The model dynamically predicts the observed vacuum energy, ρ_Λ, with 2% accuracy (matching Planck data) and simultaneously reproduces the DESI DR2 evolving dark energy anomaly, predicting the β₂ parameter (β₂ ≈ 1.38) with >97% accuracy (a 0.07σ match with DESI data).</p> <p>The framework also alleviates the Hubble Tension (reducing it from 5.4σ to 2.7σ) and provides a specific, falsifiable equation of state for dark energy.</p> <p>It makes concrete, testable predictions for multiple upcoming experiments, including CMB-S4 (polarization), Euclid (weak lensing), LISA (gravitational waves), and SKA (21cm cosmology), offering a definitive verdict by ~2033.</p> <p>The full Python code for the numerical integration (solving the coupled ODEs from the Planck scale to today) is included in Appendix B for complete reproducibility.</p>
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spellingShingle Resolving the Cosmological Constant Problem via Topological Vacuum Relaxation in S³\times S¹: Unifying DESI DR2 Evolving Dark Energy
Núñez Guerrero, Manuel
Cosmological Constant Problem, Vacuum Energy, Evolving Dark Energy, DESI DR2, Topological Vacuum Relaxation, S³×S¹ Topology, Quantum Gravitational Corrections, Casimir Energy, Gravitational Backreaction, Dynamical Relaxation, Non-minimal Coupling, Renormalization Group Equations (RGE), Coleman-Weinberg Mechanism, Scale Invariance, The Zero Theory, Phantom Crossing, Equation of State (EoS), Falsifiable Predictions, CMB-S4, Euclid, LSST, SKA, Hubble Tension, M_GUT, M_Pl, SO(10), Python, Numerical Integration
<p>This update adds the unified summary paper: "Resolving the Cosmological Constant Problem via Topological Vacuum Relaxation in S³×S¹: Unifying DESI DR2 Evolving Dark Energy."</p> <p>This single paper unifies the complete "The Zero Theory" framework (detailed in the 14 companion papers in this collection). It proposes a 3-stage dynamical mechanism (Casimir Energy, Gravitational Backreaction, and Topological Relaxation) based on the S³×S¹ compact topology.</p> <p>This mechanism resolves the 121-order-of-magnitude Cosmological Constant problem.</p> <p>The model dynamically predicts the observed vacuum energy, ρ_Λ, with 2% accuracy (matching Planck data) and simultaneously reproduces the DESI DR2 evolving dark energy anomaly, predicting the β₂ parameter (β₂ ≈ 1.38) with >97% accuracy (a 0.07σ match with DESI data).</p> <p>The framework also alleviates the Hubble Tension (reducing it from 5.4σ to 2.7σ) and provides a specific, falsifiable equation of state for dark energy.</p> <p>It makes concrete, testable predictions for multiple upcoming experiments, including CMB-S4 (polarization), Euclid (weak lensing), LISA (gravitational waves), and SKA (21cm cosmology), offering a definitive verdict by ~2033.</p> <p>The full Python code for the numerical integration (solving the coupled ODEs from the Planck scale to today) is included in Appendix B for complete reproducibility.</p>
title Resolving the Cosmological Constant Problem via Topological Vacuum Relaxation in S³\times S¹: Unifying DESI DR2 Evolving Dark Energy
topic Cosmological Constant Problem, Vacuum Energy, Evolving Dark Energy, DESI DR2, Topological Vacuum Relaxation, S³×S¹ Topology, Quantum Gravitational Corrections, Casimir Energy, Gravitational Backreaction, Dynamical Relaxation, Non-minimal Coupling, Renormalization Group Equations (RGE), Coleman-Weinberg Mechanism, Scale Invariance, The Zero Theory, Phantom Crossing, Equation of State (EoS), Falsifiable Predictions, CMB-S4, Euclid, LSST, SKA, Hubble Tension, M_GUT, M_Pl, SO(10), Python, Numerical Integration
url https://doi.org/10.5281/zenodo.17483729