Forced isotropic turbulence at Taylor-scale Reynolds number 2500: structure functions and acceleration statistics
ORAL
Abstract
Turbulence simulations have been advancing steadily in size, with the most prominent drivers being to reach high Reynolds number and to achieve better resolution of the small scales. In this talk, we continue from a recent study of small-scale properties including the scaling of single-point statistics of dissipation and enstrophy fluctuations (Yeung et al. J. Fluid Mech. (in press)). In particular, we examine the scaling of velocity structure functions in the inertial range, with consideration for a protocol that replaces prohibitively long simulations at extreme problem sizes by ensemble averaging over several short simulations based on grid refinement from modest resolutions. We also address statistics of the acceleration in both Eulerian and Lagrangian frames. A single snapshot of a 32768-cubed velocity field is publicly available at the Johns Hopkins Turbulence Database.
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Publication: Small-scale properties from exascale computations of turbulence on a 32768-cubed periodic cube. Yeung P.K etal. J. Fluid Mech. (Vol 1019, R2, 2025)
Presenters
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Pui-Kuen Yeung
Georgia Institute of Technology
Authors
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Pui-Kuen Yeung
Georgia Institute of Technology
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Kiran Ravikumar
Analytical Mechanics Associates
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Rohini Uma-Vaideswaran
Georgia Institute of Technology
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Daniel L Dotson
Georgia Institute of Technology
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K.R. Sreenivasan
New York University
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Stephen B Pope
Cornell University
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Charles Meneveau
Johns Hopkins University
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Stephen Nichols
Oak Ridge National Laboratory