The Riemann Hypothesis as a Harmonic Collapse Theorem in a Logarithmic Resonance Field

We present a proof of the Riemann Hypothesis based on harmonic resonance collapse dynamics within a complex logarithmic frequency field. By reinterpreting the Riemann zeta function ζ(s) as a superposition of rotating phasors with amplitudes n−σ and frequencies logn, we demonstrate that full destructive interference, required for a zero, can only occur when σ = 1/2. This establishes the critical line as the exclusive collapse corridor for nontrivial zeros. The model aligns with the functional equation of ζ(s) and supports the Hilbert–P´ olya conjecture via spectral resonance behavior