Asymptotic-preserving schemes for kinetic-fluid modeling of disperse two-phase flows

@article{Goudon2013AsymptoticpreservingSF,
title={Asymptotic-preserving schemes for kinetic-fluid modeling of disperse two-phase flows},
author={Thierry Goudon and Shi Jin and Jian-Guo Liu and Bokai Yan},
journal={J. Comput. Physics},
year={2013},
volume={246},
pages={145-164}
}

1Team COFFEE, INRIA Sophia Antipolis Méditerranée and Labo. J. A. Dieudonné UMR 6621 CNRS & Université Nice Sophia Antipolis, Nice, France 2Department of Mathematics, Institute of Natural Sciences, and Ministry of Education Key Laboratory of Scientific and Engineering Computing, Shanghai Jiao Tong University, Shanghai 200240, China 3Department of Mathematics, University of Wisconsin-Madison, Madison, WI 53706, USA 4Department of Physics and Department of Mathematics, Duke University, Durham, NC… CONTINUE READING

Figure 7: The time evolution of cavity problem. From left to right: the particle density; streamlines of particles velocities; fluid density; streamlines of velocities of fluid. The Reynolds number is Re = 1000. (a). ε = 1.