Dynamics of fluids

Short-time Brownian motion was simulated and compared with experiments [108]. The structural evolution and dynamics [109] and the translational and bond-orientational order [110] were simulated with Brownian dynamics (BD) for dense binary colloidal mixtures. The short-time dynamics was investigated through the velocity autocorrelation function [111] and an algebraic decay of velocity fluctuation in a confined liquid was found [112]. Dissipative particle dynamics [113] is an attempt to bridge the gap between atomistic and mesoscopic simulation. Colloidal adsorption was simulated with BD [114]. The hydrodynamic forces, usually friction forces, are found to be able to enhance the self-diffusion of colloidal particles [115]. A novel MC approach to the dynamics of fluids was proposed in Ref. 116. Spinodal decomposition [117] in binary fluids was simulated. BD simulations for hard spherocylinders in the isotropic [118] and in the nematic phase [119] were done. A two-site Yukawa system [120] was studied with... 

Andersson, R. (2005) Dynamics of fluid particles in turbulent flows CFD simulations, model development and phenomenological studies. Chemical and Biological Engineering, Chalmers University of Technology, Gothenburg, p. 89. 

J. Bear 1972, Dynamics of Fluids in Porous Media, American Elsevier, New York. 

H. Noguchi and G. Gompper, Dynamics of fluid vesicles in shear flow effect of membrane viscosity and thermal fluctuations, Phys. Rev. E 72, 011901 (2005). 

Figure 7 illustrates the dynamics of fluid migration through porous carbon electrodes to obey the Hagen-Poiseuille equation that is normally used to describe the transport through membranes having the pores of cylinder-like shape. Therefore, this method can probably be used for express analysis of the electrolyte dynamics in different porous carbon materials. 

Hoeve Quirt (1984) proposed two modeis for the dynamic of fluid circuiation associated with the formation of unconformity-reiated deposits (i) an ingress type modei for basement-hosted... 

Douglas, J. and Arbogast, T. (1990) Dual porosity models for flow in naturally fractured reservoirs, in Dynamics of Fluid in Hierarchical Porous Media, editor J.H. Cushman, Academic Press, New York, pp. 177-222... 

Trowbridge, J.H., and Kineke, GC. (1994) Structure and dynamics of fluid muds on the Amazon continental shelf. J. Geophys. Res. 99, 865-874. 

DYNAMICS OF FLUIDS IN POROUS MEDIA. Jacob Bear. For advanced students of ground water hydrology, soil mechanics and physics, drainage and irrigation engineering and more. 335 illustrations. Exercises, with answers. 784pp. 6b x 9b. 65675-6 Pa. 19.95... 

Bear, J., "Dynamics of Fluids in Porous Media", 764 p., American Elsevier Publishing Company, Inc., New York, 1972. 

Dynamic similarity is achieved when the forces retarding or accelerating the movement of mass within the system are correspondingly similar. These are the forces that define the dynamics of fluid systems in motion. In a supercritical fluids cleaning system, the forces of pressure, inertia, viscosity, and interfacial interactions are important for scaleup when it is desirable to predict either pressure drops or power consumption. For most cleaning systems, however, dynamic similarity is usually only of importance as an indirect means of establishing kinematic similarity. 

RB Bird, RA Armstrong, O Hassager. Dynamics of Fluid Polymeric Liquids, Vol I, Fluid Mechanics. 2nd ed. New York Wiley, 1987. 

J. Koplik, J. R. Banavar and J. F. Willemsen, Molecular Dynamics of Fluid Flow at Solid Surfaces, Phys. Fluids A 1 (1989) 781-794. 

Andersson R (2005) Dynamics of Fluid Particles in Turbulent Flows. CFD simulations, Model development and Phenomenological Studies. PhD Thesis, Chalmers University of Technology, Goteborg... 

Prezbindowski, D.R. Tapp, J.B. (1991) Dynamics of fluid inclusion alteration in sedimentary rocks a review and discussion. Org. Geochem., 17, 131-142. 

J. Bear, Dynamics of Fluids in Porous Media (American Elsevier, New York (1972 also available from Dover, New York, 1988 H. Brenner, Transport Processes in Porous Media (McGraw-Hill, New York, 1987) R. A. A. Greenkorn, Fluid Phenomena in Porous Media Fundamentals and Applications in Petroleum, Water and Food Production (Marcel Dekker, New York, 1983) A. Bejan, I. Dineer, S. Lorente, A. F. Miguel, and A.H. Reis, Porous and Complex Flow Structures in Modern Technologies (Springer-Verlag, New York, 2004). 

Bhatacharya, R., and V.K. Gupta. 1990. Application of the central limit theorem to solute transport in saturated porous media from kinetic to field scales, p. 97-124. In J.H. Cushman (ed.) Dynamics of fluids in hierarchical porous media. Acad. Press, New York. 

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