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Boo Cheong Khoo

Researcher at National University of Singapore

Publications -  507
Citations -  12921

Boo Cheong Khoo is an academic researcher from National University of Singapore. The author has contributed to research in topics: Bubble & Turbulence. The author has an hindex of 55, co-authored 463 publications receiving 10709 citations. Previous affiliations of Boo Cheong Khoo include Singapore–MIT alliance & Massachusetts Institute of Technology.

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Experimental and numerical investigation of the dynamics of an underwater explosion bubble near a resilient/rigid structure

TL;DR: In this paper, an experimental and numerical study of the dynamics of an underwater explosion and its associated fluid-structure interaction was carried out in a specially designed test pond equipped with a high-speed camera and pressure and displacement sensors.
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Ghost fluid method for strong shock impacting on material interface

TL;DR: It is found that the original ghost fluid method (GFM) does not work consistently and efficiently using isentropic fix when applied to a strong shock impacting on a material interface, and a modified GFM is proposed and developed for greater robustness and consistency.
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A conservative interface method for compressible flows

TL;DR: A conservative interface method is presented, in which the standard finite volume scheme on Cartesian grids is modified by considering computational cells being cut by interface, which treats the topological changes naturally by combining interface description and geometric operations with a level set technique.
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An extended level set method for shape and topology optimization

TL;DR: The RBF multiquadric splines are used to construct the implicit level set function with a high level of accuracy and smoothness and to discretize the original initial value problem into an interpolation problem, leading to a rapid convergence to the final design insensitive to initial guesses.
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An immersed interface method for viscous incompressible flows involving rigid and flexible boundaries

TL;DR: An immersed interface method for the incompressible Navier-Stokes equations capable of handling both rigid and flexible boundaries is presented and is second order accurate.