V.I.B.E. v3.3: A Testable Framework for Scalar Standing Waves in Astrophysical Anomalies

This work introduces V.I.B.E. v3.3 (Vibrational Interactions of a Bosonic Emission field), an extension of the Q-G.E.O.M https://doi.org/10.5281/zenodo.17259663 . framework \cite{qgeom2025} (doi:10.5281/zenodo.17259663), unifying diffuse radio structures—such as Odd Radio Circles (ORCs) like J0356-4216 (z=0.494), inter-cluster bridges (PSZ2 G279.79+39.09, z=0.29), and giant radio halos (LLS >2 Mpc)—as nodal patterns of standing scalar waves: P(r,t)=P0[j0(kr)+λj1(kr)]cos⁡(ωt)P(r,t) = P_0 [j_0(kr) + \lambda j_1(kr)] \cos(\omega t)P(r,t) = P_0 [j_0(kr) + \lambda j_1(kr)] \cos(\omega t) , coupled magneto-scalarly via βP2F2\beta P^2 F^2\beta P^2 F^2 ( β∼10−12\beta \sim 10^{-12}\beta \sim 10^{-12} GeV$^{-2}$). Rooted in string theory (Kalb-Ramond axion, mP∼10−22m_P \sim 10^{-22}m_P \sim 10^{-22} eV fuzzy DM, de Broglie λdB∼1\lambda_\text{dB} \sim 1\lambda_\text{dB} \sim 1 kpc), the model explains ORCs' double rings (200/335 kpc, tangential polarization 20–30%), bridges' ×4 synchrotron excess, and halos' steep spectra ( α∼1.2\alpha \sim 1.2\alpha \sim 1.2 ). Energy transfer efficiency η∼10−9\eta \sim 10^{-9}\eta \sim 10^{-9} (cumulative over 10810^810^8 yr) from scalar to synchrotron—via $\nabla \times \mathbf{B} = \beta P \nabla P$—drives amplification without instability, saturating at Aeff∼4A_\text{eff} \sim 4A_\text{eff} \sim 4 for PSZ2. Phase coherence spans Mpc ( Lc>1L_c > 1L_c > 1 Mpc, Γ<10−28\Gamma < 10^{-28}\Gamma < 10^{-28} eV turbulent damping), with λ\lambda\lambda statistically log-normal ( μ=−1.5\mu = -1.5\mu = -1.5 , $\sigma = 0.7$; 70% single/30% double rings), validated numerically (FiPy/COMSOL: stable over 1 Gyr). The framework distinguishes from shocks (tangential pol/$\alpha=1.22$ vs. radial/0.8, 3σ) and turbulence (periodic vs. chaotic), bridging quantum (Q-G.E.O.M.) and cosmological scales via EFT ( Λeff∼106\Lambda_\text{eff} \sim 10^6\Lambda_\text{eff} \sim 10^6 GeV). Evolving from v3.0 \cite{sylvain2025}, it includes self-contained Python simulations (coherence_test.py, energy_transfer_efficiency.py; η∼2.6×10−9\eta \sim 2.6 \times 10^{-9}\eta \sim 2.6 \times 10^{-9} ). Falsifiable Predictions (2026–2028): SKA: Polarization oscillations Δr=280±50\Delta r = 280 \pm 50\Delta r = 280 \pm 50 kpc in ORCs. ALMA: Weak lensing θE∼1.15′′\theta_E \sim 1.15''\theta_E \sim 1.15'' (J0356). CHIME: FRB σDM∼50\sigma_\text{DM} \sim 50\sigma_\text{DM} \sim 50 pc cm$^{-3}$. Mid-band GW: Phase modulation Δϕ∼10−4\Delta \phi \sim 10^{-4}\Delta \phi \sim 10^{-4} rad. Test it, break it—primed for SKA/ALMA breakthroughs!

Publication Details

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Zenodo (CERN European Organization for Nuclear Research)
Published
2025-09-16
DOI
https://doi.org/10.5281/zenodo.17270692
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Human Mobility and Location-Based Analysis
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article
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article

V.I.B.E. v3.3: A Testable Framework for Scalar Standing Waves in Astrophysical Anomalies

Zenodo (CERN European Organization for Nuclear Research)
Human Mobility and Location-Based Analysis
article

V.I.B.E. v3.3: A Testable Framework for Scalar Standing Waves in Astrophysical Anomalies

article en

Abstract

This work introduces V.I.B.E. v3.3 (Vibrational Interactions of a Bosonic Emission field), an extension of the Q-G.E.O.M https://doi.org/10.5281/zenodo.17259663 . framework \cite{qgeom2025} (doi:10.5281/zenodo.17259663), unifying diffuse radio structures—such as Odd Radio Circles (ORCs) like J0356-4216 (z=0.494), inter-cluster bridges (PSZ2 G279.79+39.09, z=0.29), and giant radio halos (LLS >2 Mpc)—as nodal patterns of standing scalar waves: P(r,t)=P0[j0(kr)+λj1(kr)]cos⁡(ωt)P(r,t) = P_0 [j_0(kr) + \lambda j_1(kr)] \cos(\omega t)P(r,t) = P_0 [j_0(kr) + \lambda j_1(kr)] \cos(\omega t) , coupled magneto-scalarly via βP2F2\beta P^2 F^2\beta P^2 F^2 ( β∼10−12\beta \sim 10^{-12}\beta \sim 10^{-12} GeV$^{-2}$). Rooted in string theory (Kalb-Ramond axion, mP∼10−22m_P \sim 10^{-22}m_P \sim 10^{-22} eV fuzzy DM, de Broglie λdB∼1\lambda_\text{dB} \sim 1\lambda_\text{dB} \sim 1 kpc), the model explains ORCs' double rings (200/335 kpc, tangential polarization 20–30%), bridges' ×4 synchrotron excess, and halos' steep spectra ( α∼1.2\alpha \sim 1.2\alpha \sim 1.2 ). Energy transfer efficiency η∼10−9\eta \sim 10^{-9}\eta \sim 10^{-9} (cumulative over 10810^810^8 yr) from scalar to synchrotron—via $\nabla \times \mathbf{B} = \beta P \nabla P$—drives amplification without instability, saturating at Aeff∼4A_\text{eff} \sim 4A_\text{eff} \sim 4 for PSZ2. Phase coherence spans Mpc ( Lc>1L_c > 1L_c > 1 Mpc, Γ<10−28\Gamma < 10^{-28}\Gamma < 10^{-28} eV turbulent damping), with λ\lambda\lambda statistically log-normal ( μ=−1.5\mu = -1.5\mu = -1.5 , $\sigma = 0.7$; 70% single/30% double rings), validated numerically (FiPy/COMSOL: stable over 1 Gyr). The framework distinguishes from shocks (tangential pol/$\alpha=1.22$ vs. radial/0.8, 3σ) and turbulence (periodic vs. chaotic), bridging quantum (Q-G.E.O.M.) and cosmological scales via EFT ( Λeff∼106\Lambda_\text{eff} \sim 10^6\Lambda_\text{eff} \sim 10^6 GeV). Evolving from v3.0 \cite{sylvain2025}, it includes self-contained Python simulations (coherence_test.py, energy_transfer_efficiency.py; η∼2.6×10−9\eta \sim 2.6 \times 10^{-9}\eta \sim 2.6 \times 10^{-9} ). Falsifiable Predictions (2026–2028): SKA: Polarization oscillations Δr=280±50\Delta r = 280 \pm 50\Delta r = 280 \pm 50 kpc in ORCs. ALMA: Weak lensing θE∼1.15′′\theta_E \sim 1.15''\theta_E \sim 1.15'' (J0356). CHIME: FRB σDM∼50\sigma_\text{DM} \sim 50\sigma_\text{DM} \sim 50 pc cm$^{-3}$. Mid-band GW: Phase modulation Δϕ∼10−4\Delta \phi \sim 10^{-4}\Delta \phi \sim 10^{-4} rad. Test it, break it—primed for SKA/ALMA breakthroughs!

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