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Convective phenomena

These models are designed to define the complex entrance effects and convection phenomena that occur in a reactor and solve the complete equations of heat, mass balance, and momentum. They can be used to optimize the design parameters of a CVD reactor such as susceptor geometry, tilt angle, flow rates, and others. To obtain a complete and thorough analysis, these models should be complemented with experimental observations, such as the flow patterns mentioned above and in situ diagnostic, such as laser Raman spectroscopy. [Pg.55]

Out-of-equilibrium systems (non-linear, dynamic processes), such as the Zabotinski-Belousov reaction, and other oscillating reactions bifurcation, and order out of chaos convection phenomena tornadoes, vortexes... [Pg.110]

The aim of the article is to introduce new observations of diffusive-convective phenomena in polymer chemistry. The processes discussed are of significance to those interested in transport phenomena. [Pg.105]

This technique represents the transposition of classical polyacrylamide or agarose gel electrophoresis into a capillary. Under these conditions, the electro-osmotic flow is relatively weak. In this approach, the capillary is filled with an electrolyte impregnated into a gel that minimises diffusion and convection phenomena. In contrast to its use for proteins that are fragile and thermally unstable, CGE is ideal for separating the more rugged oligonucleotides. [Pg.118]

Clarification, by the sedimentation of suspended particles and precipitation of salts such a potassium bitartrate, is facilitated by storage in barrels. Their small volume reduces convective phenomena and allows the wine s temperature to cool markedly during the winter, encouraging both phenomena. The precipitation of unstable colloids, that can cause wine turbidity, also occurs during maturation. The precipitates are subsequently removed during racking. [Pg.301]

Fig, 5 and Fig. 6 show the heat output curves of the appliances and the weighted surface temperature curves. A very good conformity of these curves can be observed in case of the soapstone stove. Also the curves of the tiled stove are quite conform, although the start peak could not be reproduced with the surface temperature measurements. The heat output peak is a result from convection phenomena at the non-insulated flue duct, which is not detected by the surface temperature method. [Pg.623]

Spalding DB (1977) The Calculation of Pree-Convection Phenomena in Gas-Liquid Mixtures. ICHMT Seminar 1976. Pubhshed in Turbulent Buoyant Convection, Hemisphere, Washington, pp. 569-586. [Pg.499]

Bazilevsky, A., Kornev, K., and Rozhkov, A., Convective phenomena in foam motion through channels of variable cross section and porous media, Proc. ASME Symp. Rheology and Fluid Mechanics of Nonlinear Materials, pp. 123-128, Marcel Dekker Inc., New York, 1996. [Pg.350]

Taylor s model. This is applicable only when purely diffusional or convective phenomena are Involved and is therefore based on a Gaussian conception of the FIA curve. [Pg.164]

While the specific subject of evaporative convection is at least implicit throughout this review, most of the development centers around simpler related problems, such as that of convection in a fluid layer confined between solid planes, or convection in a fluid layer with a free surface from which no evaporation takes place. Also the review is largely confined to convection in fluid layers sufficiently thin for the thickness itself to be a primary factor relative to the convection phenomena. [Pg.62]

Elbicki etal. 984) reviewed the optimum configurations for each of the above electrodes (thin-layer, tubular, and wall-jet) based on a mathematical treatment of the diffusive and convective phenomena in force. Boundary conditions on such physical restraints as electrode area, cell dimensions, and inlet configuration were established. Some confusion in the past has resulted from misinterpreting these equations (Weber, 1983) they are derived for cells in which the boundary layer may freely grow unencumbered. In certain cells (e.g., low-volume wall-jet or long-channel electrodes), walls, nozzles, etc. may impede the growth of the diffusion layer and bias the output current expected. Under these conditions, the wall-jet electrode behaves virtually as a thin-layer cell (if the nozzle spacing is small and the nozzle acts as a point source). Both detectors were concluded to yield output currents of... [Pg.229]

The order of magnitude of the diffusion layer thickness in a semi-infinite diffusion experiment is given by -JdI. This is discussed in more detail in section 4.3.1.3. For a diffusion coefficient of about 10 cm s, about 2 minutes are needed for the diffusion iayer thickness to reach 300pm, nameiy when natural convection phenomena begin to reach a significant scaie. [Pg.63]

The simplest electrochemical cell is a cell where both electrodes are in contat with the same electrolyte. This is called a one-compartment cell, with no ionic junction, in industrial-size cells, one cannot generally overlook the presence of convection phenomena, either natural or forced. In this section we will focus on the case of a closed cell, where convection can be disregarded. This for example is the case with either a solid-type electrolyte, a gel or polymer electrolyte, or a small volume of liquid electrolyte, typically with less than 1 mm between both interfaces. Then we will describe a one-compartment cell with forced convection, which relates to Industrial cells with electrolyte circulation (open systems). [Pg.242]

The solid particles have high specific snrface areas due to high porosity (pore volume). Convection phenomena occur in fixed or mobile-bed reactor due to three... [Pg.360]

A small thermohydraulic nuclear laboratory was set within a collaboration between lEAv and the Institute Tecnologico de Aeronautica-ITA (Aeronautic Technological Institute), in order to perform experiments related to natural convection phenomena. IT A is an engineering school, which implies that beyond the technological research aspects, also the educational ones are involved. [Pg.223]

We have developed a thermal approach based on a heat balance on a reference cylinder volume in the sample to evaluate the atomic oxygen recombination. The surface of this cylinder, 6 mm diameter and 3 mm height, represents the measurement area by pyrometry. Convective phenomena are neglected (rarefied gas flows) compared to the radiative fluxes to establish the equations for steady state heat transfer under different environments. The thermal balance is established under each atmosphere standard air, air plasma, standard argon and argon plasma, the determination of the recombination flux being done by difference between the experiments under air plasma (reactive) and ai on plasma (inert) [1, 2]. [Pg.392]

In order to improve the original model, Danckwerts boundary conditions were assumed in the inlet and outlet flows for mass and energy balances. Moczydlower (2002) has adopted as inlet boundary conditions the feed concentration of the components and the feed temperature. Since the classical mathematical modeling were employed to describe the diffusion, dispersion and convection phenomena, Danckwerts boundary conditions are required in order to satisfy the mass and energy balances. Besides providing a more... [Pg.1057]

Spalding DB (1977) The calculation of free-convection phenomena in gas-liquid mixtures. ICHMT Seminar 1976. Turbulent Buoyant Convection,Hemisphere, Washington, pp 569-586 Spalding DB (1980) Numerical computation of multi-phase fluid flow and heat transfer. In Taylor C et al (eds) Recent advances in numerical methods in fluids. Pineridge Press, pp... [Pg.534]


See other pages where Convective phenomena is mentioned: [Pg.1190]    [Pg.293]    [Pg.346]    [Pg.429]    [Pg.280]    [Pg.429]    [Pg.107]    [Pg.371]    [Pg.66]    [Pg.1013]    [Pg.1378]    [Pg.57]    [Pg.10]    [Pg.325]    [Pg.1377]    [Pg.81]    [Pg.1194]    [Pg.57]    [Pg.256]    [Pg.291]    [Pg.86]    [Pg.261]    [Pg.126]    [Pg.183]    [Pg.592]    [Pg.223]    [Pg.364]    [Pg.18]   
See also in sourсe #XX -- [ Pg.30 , Pg.31 ]




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