
Lattice Gas Hydrodynamics: (Cambridge Nonlinear Science Series)
By
J.-P. Rivet (Author) J. P. Boon (Author)
Hardback
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About the Author
Jean Pierre Boon has made important contributions to many areas of nonlinear dynamics and statistical mechanics. These cover at least three areas of research: time-correlation-function descriptions of liquid-state dynamics and transport, light-scattering studies, and cellular automaton theory and simulations. These subjects have been described in both Lattice Gas Hydrodynamics and Molecular Hydrodynamics (with Sidney Yip), both of which are definitive contributions to their respective fields. With his far-sighted appreciation of the complex nature of the physics of fluids and the theoretical and experimental techniques for their study, Jean Pierre Boon anticipated many years ago the approach now widely known as multiscale modelling, which aims to bridge the length- and time-scale gaps between the microscopic and the macroscopic domains.
More Details
- Contributor: J.-P. Rivet
- Imprint: Cambridge University Press
- ISBN13: 9780521419444
- Number of Pages: 310
- Packaged Dimensions: 182x255x24mm
- Packaged Weight: 700
- Format: Hardback
- Publisher: Cambridge University Press
- Release Date: 2001-01-04
- Series: Cambridge Nonlinear Science Series
- Binding: Hardback
- Biography: Jean Pierre Boon has made important contributions to many areas of nonlinear dynamics and statistical mechanics. These cover at least three areas of research: time-correlation-function descriptions of liquid-state dynamics and transport, light-scattering studies, and cellular automaton theory and simulations. These subjects have been described in both Lattice Gas Hydrodynamics and Molecular Hydrodynamics (with Sidney Yip), both of which are definitive contributions to their respective fields. With his far-sighted appreciation of the complex nature of the physics of fluids and the theoretical and experimental techniques for their study, Jean Pierre Boon anticipated many years ago the approach now widely known as multiscale modelling, which aims to bridge the length- and time-scale gaps between the microscopic and the macroscopic domains.
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