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Materials processing, computation fluid

Since it will take several years to realize such an integral software toolbox, individual approaches with separate steps have to be applied to meet gradually the requirements of microreactor design. Standard software for computational fluid dynamics is directly applicable in this context, and there are also powerful software tools for the simulation of special steps in microfabrication processes. However, there has been rather little experience with materials for microreactors, optimization of microreactor design, and, in particular, the treatment of interdependent effects. Consequently, a profound knowledge of the basic properties and phenomena of microreaction technology just described is absolutely essential for the successful design of microreaction devices. [Pg.186]

The operation of the numerical model will be illustrated by means of three computer experiments, chosen more for their value in visualizing reactive flow than as detailed numerical simulations of real industrial processes. Simple fluid property models will be used in which material parameters such as viscosity and reaction order are not allowed to vary during the process, although real situations are often much more complicated than this. The numerical model does have the capability of performing... [Pg.254]

Johansen, S. T, and Kolbeinsen, L., Applications of Computational Fluid Dynamics in Optimisation and Design of Metallurgical Processes, SINTEF Materials Technology, N-7034 Trondheim-NTH, Norway, 1996. [Pg.323]

Computer Modelling of Heat, Fluid Flow and Mass Transfer in Materials Processing C-P Hong... [Pg.609]

For reference the dashed line across the data is set at the 10-cm level. With this we can see that once this level is reached, then independent of the starting point, it takes 50 sec to finish the process. The fluid moving out of the vessel then has no "memory" of the level at which the process was initiated. What we seek now is the relationship between the rate of change in level and the level in the tank, since both the material balance and the experimental data drive in this direction. We can get to this by computing the rate of change in level as a function of time for each experiment and then plotting this for comparison. [Pg.118]

Peters R, Scharf F (2012) Computational fluid dynamic simulation using supercomputer calculation capacity. In Stolten D, Emonts B (eds) Fuel cell science and engineering—materials, processes, systems and technology. Wiley-VCH, Weinheim, pp 703-732... [Pg.424]

Shear rate, with reciprocal time as the unit, can be viewed as a time constant. If a process has a shear rate of 1000 s the events in the flow occur on the order of 1 ms. Such high shear rates are generated in the immediate vicinity of the impeller. However, the volume of this region is relatively small and, therefore, a very small amount of the material experiences these shear rates. The conditions in the vortices are similar, with high shear rate but small volume. The overall mixing process is defined by the combination of shear rate and the volume. Detailed information on the distribution of shear rates and respective volumes is difficult to obtain experimentally. Computational fluid dynamics can be used to extract such information for given mixing conditions. [Pg.369]

Multiscale descriptions of particle-droplet interactions in spray processing of composite particles are realized based on Multiphase Computational Fluid Dynamics (M-CFD) models, in which processes such as liquid atomization and particle-droplet mixing spray (macro-scale), particle-droplet collision (mesoscale), and particle penetration into droplet (micro-scale) are taken into account as shown in Fig. 18.52. Thereby, the incorporation efficiency and sticking efficiency of solid particles in matrix particles are correlated with the operatiOTi conditions and material properties. [Pg.733]

Sawada I, Tani M, Szekely J, Ilegbusi OJ (1991) Recent developments and possibilities of computational fluid dynamics in materials processing. Tetsu-to-Hagane 77 1234-1242... [Pg.42]

To understand the heat and moisture flow characteristics of textile fabrics, many mathematical models have been propounded. Matty computational tools like Computational Fluid Dynamics (CFD), artificial neural networks, fuzzy logic and many more are also being used to understand the complex relationships between the clothing parameters and the perception of comfort. This chapter deals with the studies on heat and mass transfer properties of textile assemblies. The phenomena covered here are diy steady state heat transfer, transient heat transfer, moisture vapor and liquid moisture transfer and coupled heat and moisture transfer properties of fibers, fiber bundles, fibrous materials and other textile stmctures. The processes involved in each and the woik done on modeling and simulation of the transfer processes till date, from the point of view of clothing comfort have been discussed. [Pg.218]

Computer modelling of the heat exchange process shows that the increased thermal resistance of a thin plastic tube versus a metal tube does not present a major problem it is the boundary layers between the tube material and the fluids which are the major components of the thermal resistance. [Pg.2072]

Computer modelling provides powerful and convenient tools for the quantitative analysis of fluid dynamics and heat transfer in non-Newtonian polymer flow systems. Therefore these techniques arc routmely used in the modern polymer industry to design and develop better and more efficient process equipment and operations. The main steps in the development of a computer model for a physical process, such as the flow and deformation of polymeric materials, can be summarized as ... [Pg.1]


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