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Investigates the cosmological constant problem using the Mesh model in theoretical physics, suggesting a new understanding of energy and gravity.
This paper resolves the 120-to-124 orders of magnitude discrepancy between the quantum vacuum energy density (ρ_QFT) and the observed cosmological constant (Λ). We demonstrate that this cosmological constant problem stems from a fundamental premise error: confusing the symmetric elastic stiffness of the spatial substrate with a source of macroscopic gravitation. Using a discrete Face-Centered Cubic (FCC) tetrahedral lattice model (the Mesh), we establish that the theoretical Planck energy density (∼ 10¹¹⁴ J/m³) represents the intrinsic oscillation frequency and static stiffness of the unit cell, which cancels node-to-node (Σ F_ij = 0). Macroscopic baryonic energy is reinterpreted not as isolated static mass, but as the dynamic toll paid by confined resonant vibrations anchored within travelling torsion cavities as they continuously re-couple to the moving phase of the substrate. By evaluating the total baryonic energy against the gross elastic capacity of the observable universe (E_Mesh,obs ≈ 10¹⁹⁴ J vs E_bar ≈ 10⁷⁰ J), we derive the exact kinematic proportion Γ ≈ 10⁻¹²⁴. This ratio is not a fine-tuning anomaly, but the precise operational coupling coefficient between propagating matter and substrate stiffness. Furthermore, we model the high-energy screening of the fine-structure constant (α⁻¹(M_Z²) ∼ 127) as a transient point-impact deformation of the lattice under forced phase-winding, showing that it does not violate the static geometric asymptote α⁻¹_ideal = 135. Cosmological constant problem, Vacuum energy density, The Mesh model, Tetrahedral lattice, Quantum gravity, Fine-structure constant, Kinematic proportion, Phase-winding, Torsion tensor, Discrete spacetime, Elastic substrate, Topological relaxation, Unknotting universe, Zero-point energy, Quantum electrodynamics screening
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ALEJANDRO BERTRAN (2026) studied this question.
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