Predictive Geometry of Dark Sectors: Part II — Observational Phenomenology of Cylindrical Quantum Holography
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2025
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| _version_ | 1866902134404939776 |
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| author | Chernishev, Alex |
| author_facet | Chernishev, Alex |
| contents | <p>We present observationally testable consequences of the <em>Cylindrical Quantum Holography</em> framework, in which a loop-quantized bounce fixes a single Planck-scale invariant <strong>bₘᵢₙ ≈ 0.83 ℓₚ</strong>.<br>With an entropy-driven renormalization-group scaling Λ(μ) ∝ μ²⁺ᵝ mapped to RVM-like fits, the background evolution remains ΛCDM-like for an effective running |ν_eff| ≲ 10⁻⁴ – 10⁻³, consistent with current BAO/CMB/growth data.<br>In the weak-field limit, the model predicts an emergent geometric isothermal envelope ρ_geo ∝ r⁻² characterized by a single asymptotic velocity v_eff, which also determines the strong-lensing Einstein radius<br>θ_E = (4π v_eff² / c²) × (D_ls / D_s).<br>All proposed tests rely solely on public data (SPARC, BIG-SPARC, Euclid Q1 LEMON/SLDE) and are fully compatible with Solar-System constraints.<br>This work provides a falsifiable bridge between quantum-gravity-motivated cosmology and observable galactic dynamics.</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_17423782 |
| institution | Zenodo |
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| publishDate | 2025 |
| publisher | Zenodo |
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| spellingShingle | Predictive Geometry of Dark Sectors: Part II — Observational Phenomenology of Cylindrical Quantum Holography Chernishev, Alex Cylindrical Quantum Holography Quantum Cosmology Loop Quantum Gravity Running Vacuum Model Dark Energy Dark Matter Geometry Rotation Curves Strong Lensing Renormalization Group Planck-Scale Physics <p>We present observationally testable consequences of the <em>Cylindrical Quantum Holography</em> framework, in which a loop-quantized bounce fixes a single Planck-scale invariant <strong>bₘᵢₙ ≈ 0.83 ℓₚ</strong>.<br>With an entropy-driven renormalization-group scaling Λ(μ) ∝ μ²⁺ᵝ mapped to RVM-like fits, the background evolution remains ΛCDM-like for an effective running |ν_eff| ≲ 10⁻⁴ – 10⁻³, consistent with current BAO/CMB/growth data.<br>In the weak-field limit, the model predicts an emergent geometric isothermal envelope ρ_geo ∝ r⁻² characterized by a single asymptotic velocity v_eff, which also determines the strong-lensing Einstein radius<br>θ_E = (4π v_eff² / c²) × (D_ls / D_s).<br>All proposed tests rely solely on public data (SPARC, BIG-SPARC, Euclid Q1 LEMON/SLDE) and are fully compatible with Solar-System constraints.<br>This work provides a falsifiable bridge between quantum-gravity-motivated cosmology and observable galactic dynamics.</p> |
| title | Predictive Geometry of Dark Sectors: Part II — Observational Phenomenology of Cylindrical Quantum Holography |
| topic | Cylindrical Quantum Holography Quantum Cosmology Loop Quantum Gravity Running Vacuum Model Dark Energy Dark Matter Geometry Rotation Curves Strong Lensing Renormalization Group Planck-Scale Physics |
| url | https://doi.org/10.5281/zenodo.17423782 |