Theoretical analysis uncovers entropy-driven phase transitions constraining Riemann zeta zeros, suggesting a novel physical framework for asymptotic eigenvalue distribution.
This paper investigates the distribution of Riemann zeta zeros through the lens of the Franquero Entropy Framework (FEF), modeling zero trajectories as phase transitions within a nonlocal quantum gravitational medium. By mapping the critical line Re(s) = 1/2 to an entropy-bound equilibrium state, I demonstrate how non-unitary damping and fractional scale parameters constrain zero locations, offering a novel structural framework for analytic continuation and asymptotic eigenvalue distribution.
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Keny Wayne Franquero (2026) studied this question.
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