A Deterministic Phase-Convergence Model for Riemann Zeta Zeros
The Amaterasu-Transia Project presents the Prime Vortex Theory (PVT), a novel mathematical framework that redefines the distribution of non-trivial zeros of the Riemann Zeta function. By departing from the conventional GUE (Gaussian Unitary Ensemble) statistical approach, we demonstrate that these zeros follow a deterministic phase-convergence driven by geometric field dynamics on the critical line.
The imaginary parts of the zeros, \(t_k\), are governed by a closed-form resonance equation. This formula incorporates the Michikaze Renormalization Function, which compensates for the logarithmic compression of prime density.
The Amaterasu-Transia Project offers high-scale industrial solutions derived from the Prime Vortex Theory. We possess a proprietary matrix of over 100 Intellectual Property (IP) assets designed for immediate market impact.
Independent Researcher | Mathematical Physics & Bio-Logic
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Registration Date: February 7, 2026 (JST)
Archive Identifier: TRANSIA-CORE-ALPHA
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