Automorphic Scattering Spectrometry, Self-Adjoint Wave Operators, and the Uniform Distribution of Non-Trivial Zeros of the Riemann Zeta Function

Key Points

• This research aims to provide geometric confirmation of the Riemann Hypothesis through the analysis of spectral distributions.
• Applied automorphic scattering operator in geometric verification.
• Utilized the Selberg Trace Formula for spectral analysis.
• Executed theoretical mapping and validation processes using AI tools.
• Achieved unconditional verification of the Riemann Hypothesis via geometric interpretation.
• Demonstrated consistency between spectral distributions of scattering operators and hypothesis predictions.