Combined Immersed-Boundary Finite-Difference Methods for Three-Dimensional Complex Flow Simulations

By E. A. Fadlun, Roberto Verzicco, Paolo Orlandi, J. Mohd-Yusof. 2000

1,921 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/f256413debae6d62fe74b920aa0afdc39d71d52b

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In Computational Mechanics

Citations in the corpus

A versatile sharp interface immersed boundary method for incompressible flows with complex boundaries (2008, neutral): “[11], Kim et al.”
Effect of Roughness on Wall-Bounded Turbulence (2004, background): “The concept and details of this approach can be found in [15–17].”
AN IMMERSED-BOUNDARY METHOD FOR COMPRESSIBLE VISCOUS FLOWS (2006, methodology): “The Immersed Boundary (IB) technique used in this work is based on that proposed in [5] and [6].”
Numerical Methods for Fluid-Structure Interaction — A Review (2012, methodology): “…(Haase 2001, Zhang, Jiang and Ye 2007), turbulence (Kaligzin and Iaccarino 2003, Yang and Balaras 2006), complex flows in irregular domains (Fadlun et al. 2000, Udaykumar et al. 1996, 2001), electro-hydrodynamics (Hoburg and Melcher 1976), magneto-hydrodynamic flows (Grigoriadis et al.…”
Direct numerical simulations of turbulent channel flow with transverse square bars on one wall (2003, methodology): “The roughness is treated by the immersed boundary technique described in detail by Fadlun et al. (2000).”
A cartesian grid method for modeling multiple moving objects in 2D incompressible viscous flow (2003, background): “Mohd–Yusof [32] has devised an alternate means of calculating the forcing terms, which has subsequently been refined and applied [9,29].”
Large-eddy simulation analysis of mechanisms for viscous losses in a turbomachinery tip-clearance flow (2007, methodology): “The key advantage of using a curvilinear mesh is that it can ensure adequate resolution of the boundary layers with a much smaller mesh size than that required when a Cartesian mesh is employed as in the conventional immersed-boundary method (e.g. Fadlun et al. 2000).”
Gerris: a tree-based adaptive solver for the incompressible Euler equations in complex geometries (2003, background): “…tree structure presented by Khokhlov [24] which allows to perform (a) and (b) in (cid:1)(cid:3)(cid:2)(cid:5)(cid:4)(cid:7)(cid:6) operations (versus (cid:1)(cid:8)(cid:2)(cid:10)(cid:9)(cid:12)(cid:11)(cid:14)(cid:13)(cid:16)(cid:15)(cid:17)(cid:6) for a standard pointer-based structure).”