
azeddine ennabati
Azeddine Ennabati
Independent researcher in theoretical and mathematical physics (Morocco)
My research focuses on developing a unified energetic framework that bridges relativity, quantum mechanics, and cosmology through the Theory of Relative Cosmic Equilibrium (RCE).
The RCE framework reformulates mass, gravity, and the fundamental forces as expressions of dynamic energy balance, providing a coherent link between microscopic quantum phenomena and macroscopic spacetime structure.
Recent submission:
Ennabati, A. (2025). Correcting the Navier–Stokes Millennium Problem through ΔE Field Reformulation in the Theory of Relative Cosmic Equilibrium (RCE).
Submitted to Communications in Mathematical Physics (Springer), Manuscript ID: CIMP-D-25-01482.
Research Interests: unified field theories | quantum gravity | energetic formulations of physics | Navier–Stokes problem | cosmology | mathematical physics.
Keywords: RCE Theory, ΔE Field, Energetic Equilibrium, Unification of Forces.
Phone: +212708050607
Address: Lot Elhassania n 35, Ouedzem 25350 Moroccan
Independent researcher in theoretical and mathematical physics (Morocco)
My research focuses on developing a unified energetic framework that bridges relativity, quantum mechanics, and cosmology through the Theory of Relative Cosmic Equilibrium (RCE).
The RCE framework reformulates mass, gravity, and the fundamental forces as expressions of dynamic energy balance, providing a coherent link between microscopic quantum phenomena and macroscopic spacetime structure.
Recent submission:
Ennabati, A. (2025). Correcting the Navier–Stokes Millennium Problem through ΔE Field Reformulation in the Theory of Relative Cosmic Equilibrium (RCE).
Submitted to Communications in Mathematical Physics (Springer), Manuscript ID: CIMP-D-25-01482.
Research Interests: unified field theories | quantum gravity | energetic formulations of physics | Navier–Stokes problem | cosmology | mathematical physics.
Keywords: RCE Theory, ΔE Field, Energetic Equilibrium, Unification of Forces.
Phone: +212708050607
Address: Lot Elhassania n 35, Ouedzem 25350 Moroccan
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Papers by azeddine ennabati
Under hypotheses (A1)–(A3), we establish on the critical line Re(s) = 1/2 a boundary log–derivative identity:
d/ds log ξ(s) = − d/ds log det₂(I − U_ren(s)).
Admissibility on strips and a Privalov-type closure promote this boundary identity to the full critical strip, yielding the determinantal representation
ξ(s) = C · det₂(I − U_ren(s))^(−1).
In a Clark model we design a quantitative head–tail mechanism: if τ₀(σ) + C*(σ)√κ(σ;M) < 1 for some M and σ ≠ 1/2, then the spectral measure has no atom at 1, which excludes zeros off the critical line. This completes the proof that all nontrivial zeros of ξ(s) lie on Re(s) = 1/2.
The approach is modular and extends, mutatis mutandis, to other L-functions.