Composite operators, operator expansion, and Galilean invariance in the theory of fully developed turbulence. Infrared corrections to Kolmogorov scaling
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Publication:1920493
DOI10.1007/BF01018574zbMath0857.76038OpenAlexW2041160965MaRDI QIDQ1920493
T. L. Kim, N. V. Antonov, Loran Ts. Adzhemyan
Publication date: 7 November 1996
Published in: Theoretical and Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf01018574
velocity correlation functionoperator expansionequal-time correlation functioninfrared asymptotic behavior
Renormalization group methods applied to problems in quantum field theory (81T17) Turbulence (76F99)
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Functional renormalisation group for turbulence ⋮ Stationary, isotropic and homogeneous two-dimensional turbulence: a first non-perturbative renormalization group approach ⋮ RENORMALIZATION-GROUP APPROACH TO THE STOCHASTIC NAVIER–STOKES EQUATION: TWO-LOOP APPROXIMATION ⋮ Calculation of SDE-contribution of the dissipation operator to the energy spectrum of the developed turbulence ⋮ The problem of justifying Kolmogorov's conjectures in the stochastic theory of turbulence ⋮ Influence of compressibility on scaling regimes of kraichnan model with finite time correlations: two-loop RG analysis ⋮ Anomalous scaling regimes of a passive scalar advected by the synthetic velocity field ⋮ Directed-bond percolation subjected to synthetic compressible velocity fluctuations: renormalization group approach ⋮ Renormalization group in the problem of fully developed turbulence of a compressible fluid
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