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A review of level-set methods and some recent applications
We review some of the recent advances in level-set methods and their applications. In
particular, we discuss how to impose boundary conditions at irregular domains and free …
particular, we discuss how to impose boundary conditions at irregular domains and free …
Nanofluidic technology for biomolecule applications: a critical review
In this review, we present nanofluidic phenomena, particularly as they relate to applications
involving analysis of biomolecules within nanofabricated devices. The relevant length scales …
involving analysis of biomolecules within nanofabricated devices. The relevant length scales …
The Helmholtz-Hodge decomposition—a survey
The Helmholtz-Hodge Decomposition (HHD) describes the decomposition of a flow field into
its divergence-free and curl-free components. Many researchers in various communities like …
its divergence-free and curl-free components. Many researchers in various communities like …
A second order accurate level set method on non-graded adaptive Cartesian grids
C Min, F Gibou - Journal of Computational Physics, 2007 - Elsevier
We present a level set method on non-graded adaptive Cartesian grids, ie grids for which
the ratio between adjacent cells is not constrained. We use quadtree and octree data …
the ratio between adjacent cells is not constrained. We use quadtree and octree data …
An efficient fluid–solid coupling algorithm for single-phase flows
YT Ng, C Min, F Gibou - Journal of Computational Physics, 2009 - Elsevier
We present a simple and efficient fluid–solid coupling method in two and three spatial
dimensions. In particular, we consider the numerical approximation of the Navier–Stokes …
dimensions. In particular, we consider the numerical approximation of the Navier–Stokes …
Sharp interface approaches and deep learning techniques for multiphase flows
We present a review on numerical methods for simulating multiphase and free surface flows.
We focus in particular on numerical methods that seek to preserve the discontinuous nature …
We focus in particular on numerical methods that seek to preserve the discontinuous nature …
Geometric control of active collective motion
Recent experimental studies have shown that confinement can profoundly affect self-
organization in semi-dilute active suspensions, leading to striking features such as the …
organization in semi-dilute active suspensions, leading to striking features such as the …
Smoothed boundary method for simulating incompressible flow in complex geometries
Simulating flow through porous media with explicit considerations of complex
microstructures is very challenging using conventional sharp-interface methods because of …
microstructures is very challenging using conventional sharp-interface methods because of …
A supra-convergent finite difference scheme for the Poisson and heat equations on irregular domains and non-graded adaptive Cartesian grids
H Chen, C Min, F Gibou - Journal of Scientific Computing, 2007 - Springer
We present finite difference schemes for solving the variable coefficient Poisson and heat
equations on irregular domains with Dirichlet boundary conditions. The computational …
equations on irregular domains with Dirichlet boundary conditions. The computational …
A numerical scheme for the Stefan problem on adaptive Cartesian grids with supralinear convergence rate
H Chen, C Min, F Gibou - Journal of Computational Physics, 2009 - Elsevier
We present a level set approach to the numerical simulation of the Stefan problem on non-
graded adaptive Cartesian grids, ie grids for which the size ratio between adjacent cells is …
graded adaptive Cartesian grids, ie grids for which the size ratio between adjacent cells is …