Numerically integrating the author's own Lyapunov–Liouville closures gives decay exponents m ≈ −1.25…−2.7, constants C_OC ≈ 1.8 and C_B ≈ 3.5, and Pr-dependent increment PDFs assembled from the model's own skewness inputs.
, Quantitative evaluation of forward and backward scattering in isotropic turbulence via H¨ anggi–Klimontovich and Itˆ o stochastic processes Transport Phenomena 1, no
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Numerical Validation of Lyapunov-Liouville Theory and Non-Diffusive Closures in Decaying Isotropic Fluid and Scalar Turbulence
Numerically integrating the author's own Lyapunov–Liouville closures gives decay exponents m ≈ −1.25…−2.7, constants C_OC ≈ 1.8 and C_B ≈ 3.5, and Pr-dependent increment PDFs assembled from the model's own skewness inputs.