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Titlebook: Sedimentation and Sediment Transport; Proceedings of the S A. Gyr,W. Kinzelbach Conference proceedings 2003 Springer Science+Business Media

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Some Mathematical Contributions to the Understanding of Turbulencebtained contribute to our understanding of the physic and the numeric. They may be of some use in applied sciences involving multiscale phenomena and interaction of particles as in the present Monte Verita Symposium. This is what I try do describe with emphasis on the physical relevance of the few available results and of the many conjectures.
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Two-Phase Flow Analysis of Sediment Velocityad has remained elusive. In this paper, two-phase flow analysis is used to compute the velocity of bed-load and suspended load. The two-phase approach has an advantage in that it can account for the inertia of particles and the effect of turbulence on their transport.
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Stokes Flows at Infinite Rayleigh Numberby gravity, and infinite . corresponds to zero density diffusion, i.e. its material conservation. On the other hand, the fluid Reynolds number . is negligible, allowing one to drop the acceleration in the momentum equations.
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