Invited Talk: Macroscopic Forcing Method: A computational approach for evaluation of turbulence closure operators

INVITED · Z02 · ID: 2677487

Presentations

  • Macroscopic Forcing Method: A computational approach for evaluation of turbulence closure operators

    ORAL · Invited

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    Publication: 1. Mani, A. and Park, D., "Macroscopic forcing method: a tool for turbulence modeling and analysis of closures," Physical Review Fluids, 6 (5), 054607, 2021.
    2. Shirian, Y. and Mani, A., "Eddy diffusivity in homogeneous isotropic turbulence," Physical Review Fluids, 7 (5), L052601, 2022.
    3. Liu, J., Williams, HH, and Mani, A., "Systematic approach for modeling a nonlocal eddy diffusivity," Physical Review Fluids, 8 (12), 124501, 2023.
    4. Bryngelson, S.H., Schaefer, F., Liu, J., and Mani, A., "Fast macroscopic forcing method," Journal of Computational Physics, 499, 112721, 2024.
    5. Balaji-Wright, A., Stockmeier, F., Dunkel, R., Wessling, M., and Mani, A., "Measurement of an eddy diffusivity for chaotic electroconvection using combined computational and experimental techniques," Physical Review Fluids, 9, 023701, 2024.
    6. Lavacot, D. L., Liu, J., Williams, H., Morgan, B., and Mani, A., "Nonlocality of mean scalar transport in two-dimensional Rayleigh-Taylor instability using the macroscopic forcing method," Journal of Fluid Mechanics, 985, A47, 2024.
    7. Shende, O.B., Storan, L., and Mani, A., "A model for drift velocity mediated scalar eddy diffusivity in homogeneous turbulent flows," Journal of Fluid Mechanics (accepted).
    8. Park, D. and Mani, A., "Direct calculation of the eddy viscosity operator in turbulent channel flow at ReT=180," Journal of Fluid Mechanics (accepted).

    Presenters

    • Ali Mani

      Stanford University

    Authors

    • Ali Mani

      Stanford University

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