Quantization of the Kinetic Energy of Deterministic Chaos

In previous works, the theoretical and experimental deterministic scalar kinematic structures, vector dynamic structures have been developed to compute exact solution for chaos of exponential pulsons oscillons that is governed by nonstationary three-dimensional Navier-Stokes equations. To explore properties kinetic energy, rectangular, diagonal, triangular summations a matrix energy general terms various sums used in current paper develop quantization chaos. Nested cumulative pulson, an pulson propagation, internal oscillon, diagonal external oscillon established. turn, include group oscillons, oscillons. Sequentially, contain wave Consecutively, are composed elementary Topology, periodicity, integral studied using novel method inhomogeneous Fourier expansions via eigenfunctions coordinates time. Symbolic computations performed programming Maple. Results symbolic justified probe visualizations.