Computational analysis of higher-order derivative ratios near enstrophy peak in Taylor-Green vortex identifies power-law form enabling dynamic interpolation-sparseness bounds on analyticity that explain subsequent enstrophy slump through harmonic measure maximum principle.
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On higher-order derivative ratios in turbulent flows
Computational analysis of higher-order derivative ratios near enstrophy peak in Taylor-Green vortex identifies power-law form enabling dynamic interpolation-sparseness bounds on analyticity that explain subsequent enstrophy slump through harmonic measure maximum principle.