Tutorial: Multi-Species Lattice Boltzmann Models and Applications
Tutorial: Multi-Species Lattice Boltzmann Models and Applications
Tutorial: Multi-Species Lattice Boltzmann Models and Applications
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References IV<br />
[17] B. B. Hamel.<br />
Two-fluid hydrodynamic equations for a neutral, disparate-mass, binary mixtures.<br />
Phys. Fluids, 9:12–22, 1966.<br />
[18] V. Garzò, A. dos Santos, <strong>and</strong> J. J. Brey.<br />
A kinetic model for a multicomponent gas.<br />
Phys. Fluids A, 1(2):380–383, 1989.<br />
[19] T. F. Morse.<br />
Kinetic model equations for a gas mixture.<br />
Phys. Fluids, 7:2012–2013, 1964.<br />
[20] Y. Sone.<br />
Kinetic Theory <strong>and</strong> Fluid Dynamics.<br />
Birkhäuser, Boston, 2nd edition, 2002.<br />
[21] P. Asinari.<br />
Semi-implicit-linearized multiple-relaxation-time formulation of lattice <strong>Boltzmann</strong> schemes<br />
for mixture modeling.<br />
Phys. Rev. E, 73(5):056705, 2006.<br />
Pietro Asinari, PhD (Politecnico di Torino) <strong>Multi</strong>-<strong>Species</strong> LB <strong>Models</strong> Rome, Italy, on July 5-9, 2010 49 / 51
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