A differentially interpolated direct forcing immersed boundary method for predicting incompressible Navier-Stokes equations in time-varying complex geometries
Resource
Journal of Computational Physics, 229(12), 4476-4500
Journal
Journal of Computational Physics
Journal Volume
229
Journal Issue
12
Pages
4476-4500
Date Issued
2010
Date
2010
Author(s)
Abstract
A dispersion-relation-preserving dual-compact scheme developed in Cartesian grids is applied together with the immersed boundary method to solve the flow equations in irregular and time-varying domains. The artificial momentum forcing term applied at certain points in cells containing fluid and solid allows an imposition of velocity condition to account for the motion of solid body. We develop in this study a differential-based interpolation scheme which can be easily extended to three-dimensional simulation. The results simulated from the proposed immersed boundary method agree well with other numerical and experimental results for the chosen benchmark problems. The accuracy and fidelity of the IB flow solver developed to predict flows with irregular boundaries are therefore demonstrated. © 2010 Elsevier Inc.
Type
journal article
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