Oppermann's Conjecture: Computational Analysis Through Temporal Dynamics Framework

This paper applies the Temporal Dynamics Framework to Oppermann's Conjecture (1882), which states that for every integer x > 1, there exists at least one prime in each of the intervals [x(x-1), x^2] and [x^2, x(x+1)]. The analysis examines prime counting between consecutive triangular numbers, statistical properties, and decoherence mapping through Universal Prime resonance. Paper 30 in the Temporal Dynamics Framework Research Series.