A hybrid solver based on efficient BEM-potential and LBM-NS models: Recent LBM developments and applications to naval hydrodynamics
Document Type
Conference Proceeding
Date of Original Version
1-1-2017
Abstract
We report on recent progress and validation of a 3D hybrid model for naval hydrodynamics problems based on a perturbation method, in which both velocity and pressure are expressed as the sum of an inviscid flow with a viscous perturbation. The far-to near-field inviscid flows can be solved with a Boundary Element Method (BEM), based on fully nonlinear potential flow theory, and the near-field perturbation flow is solved with a NS model based on a Lattice Boltzmann Method (LBM) with a Large Eddy Simulation (LES) of the turbulence. We summarize the hybrid model formulation and latest developments regarding the LES, and particularly a new wall model for the viscous/turbulent sub-layer near solid boundaries, that is generalized for an arbitrary geometry. The latter are validated by simulating turbulent flows over a flat plate for Re ∈ [3.7×104;1.2×106], for which the friction coefficient computed on the plate agrees well with experiments. We then simulate the flow past a NACA0012 foil using the hybrid LBM-LES with the wall model, for Re = 1×106, and show a good agreement of lift and drag forces with experiments. Results obtained with the hybrid LBM model are either nearly identical or improved relative to those of the standard LBM, but for a smaller computational domain, demonstrating the benefits of the hybrid approach.
Publication Title, e.g., Journal
Proceedings of the International Offshore and Polar Engineering Conference
Citation/Publisher Attribution
O'Reilly, C. M., S. T. Grilli, J. C. Harris, A. Mivehchi, C. F. Janssen, and J. M. Dahl. "A hybrid solver based on efficient BEM-potential and LBM-NS models: Recent LBM developments and applications to naval hydrodynamics." Proceedings of the International Offshore and Polar Engineering Conference (2017): 713-720. https://digitalcommons.uri.edu/oce_facpubs/43