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 II<br />
[7] C. Cercignani<br />
The <strong>Boltzmann</strong> Equation <strong>and</strong> Its <strong>Applications</strong>.<br />
Applied Mathematical Sciences, Springer-Verlag, 1987.<br />
[8] P. Asinari<br />
Nonlinear <strong>Boltzmann</strong> equation for the homogeneous isotropic case: Minimal deterministic<br />
Matlab program.<br />
accepted for publication in Computer Physics Communications.<br />
available on line arXiv:1004.3491v1 [physics.comp-ph].<br />
[9] C.E. Brennen.<br />
Fundamentals of <strong>Multi</strong>phase Flow.<br />
Cambridge University Press, United Kingdom, 2005.<br />
[10] R. Taylor <strong>and</strong> R. Krishna.<br />
<strong>Multi</strong>component Mass Transfer.<br />
John Wiley & Sons, New York, 1993.<br />
[11] R. Krishna <strong>and</strong> J.A. Wesselingh.<br />
Maxwell-stefan approach to mass transfer.<br />
Chemical Engineering Science, 52(6):861–911, 1997.<br />
Pietro Asinari, PhD (Politecnico di Torino) <strong>Multi</strong>-<strong>Species</strong> LB <strong>Models</strong> Rome, Italy, on July 5-9, 2010 47 / 51
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