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Mass media process

The actual processes of uptake of chemical species by an organism typically encompass transport in the medium, adsorption at extracellular cell wall components, and internalisation by transfer through the cell membrane. Each of these steps constitutes a broad spectrum of physicochemical aspects, including chemical interactions between relevant components, electrostatic interactions, elementary chemical kinetics (in this volume, as pertains to the interface), diffusion limitations of mass transfer processes, etc. [Pg.3]

These two conditions (Eqs. (4.97) and (4.98)) are usually sufficient for assuming the medium as quiescent in dilute systems in which both cua.s and cda,oo are small. However, in nondilute or concentrated systems the mass transfer process can give rise to a convection normal to the surface, which is known as the Stefan flow [Taylor and Krishna, 1993]. Consider a chemical species A which is transferred from the solid surface to the bulk with a mass concentration cua.oo- When the surface concentration coa,s is high, and the carrier gas B does not penetrate the surface, then there must be a diffusion-induced Stefan convective outflux, which counterbalances the Fickian influx of species B. In such situations the additional condition for neglecting convection in mass transport systems is [Rosner, 1986]... [Pg.158]

The governing heat transfer modes in gas-solid flow systems include gas-particle heat transfer, particle-particle heat transfer, and suspension-surface heat transfer by conduction, convection, and/or radiation. The basic heat and mass transfer modes of a single particle in a gas medium are introduced in Chapter 4. This chapter deals with the modeling approaches in describing the heat and mass transfer processes in gas-solid flows. In multiparticle systems, as in the fluidization systems with spherical or nearly spherical particles, the conductive heat transfer due to particle collisions is usually negligible. Hence, this chapter is mainly concerned with the heat and mass transfer from suspension to the wall, from suspension to an immersed surface, and from gas to solids for multiparticle systems. The heat and mass transfer mechanisms due to particle convection and gas convection are illustrated. In addition, heat transfer due to radiation is discussed. [Pg.499]

Passive sampling can be defined as any sampling technique based on the movement (by diffusion) of analyte molecules from the sampled medium to a receiving phase contained in a sampling device. This mass transfer process is driven by a difference in chemical potentials of the analyte in the two media. This process continues until equilibrium is reached in the system, or until the sampling process is stopped.14 Analytes are retained in a suitable medium within the device, known as a receiving or sorption phase. This can be a solvent, chemical reagent, absorbent, or... [Pg.42]

Advection is the transport of dissolved contaminant mass due to the bulk flow of groundwater, and is by far the most dominant mass transport process [2]. Thus, if one understands the groundwater flow system, one can predict how advection will transport dissolved contaminant mass. The speed and direction of groundwater flow may be characterized by the average linear velocity vector (v). The average linear velocity of a fluid flowing in a porous medium is determined using Darcy s Law [2] ... [Pg.36]

Purposes These codes can speciate an aqueous solution and allow for chemical mass transfer processes. They can also simulate hydrodynamic advection and dispersion of chemical constituents in a porous medium. [Pg.560]

Following [367, 368], let us consider steady-state diffusion to a particle in a laminar flow. We assume that on the surface of the particle and remote from it, the concentration is constant and equal to Cs and C, respectively. In the dimensionless variables (3.1.7), the mass transfer process in the continuous medium is described by the equation... [Pg.160]

Interesting peculiarities of mass transfer processes are observed in fine membranes permeable to ions but impermeable to colloidal particles (semipermeable membranes, e.g. collodium film). If such a membrane separates colloidal system or polyelectrolyte solution from pure dispersion medium, some ions pass through the membrane into the dispersion medium. Under the steady-state conditions the so-called Donnan equilibrium is established. By repeatedly replacing the dispersion medium behind the membrane, one can remove electrolytes from a disperse system. This method of purifying disperse systems and polymer solutions from dissolved electrolytes is referred to as the dialysis. [Pg.378]

Some of the first considerations of the problem of diffusion and reaction in porous catalysts were reported independently by Thiele [E.W. Thiele, Ind. Eng. Chem., 31, 916 (1939)] Damkohler [G. Damkohler, Der Chemie-Ingenieur, 3, 430 (1937)] and Zeldovich [Ya.B. Zeldovich, Acta Phys.-Chim. USSR, 10, 583 (1939)] although the first solution to the mathematical problem was given by Jiittner in 1909 [F. Jiittner, Z. Phys. Chem., 65, 595 (1909)]. Consider the porous catalyst in the form of a flat slab of semi-infinite dimension on the surface, and of half-thickness W as shown in Figure 7.3. The first-order, irreversible reaction A B is catalyzed within the porous matrix with an intrinsic rate (—r). We assume that the mass-transport process is in one direction though the porous structure and may be represented by a normal diffusion-type expression, that there is no net eonveetive transport eontribution, and that the medium is isotropic. For this case, a steady-state mass balance over the differential volume element dz (for unit surface area) (Figure 7.3), yields... [Pg.460]

Closed type heterogeneous models determine the equilibrium composition of a geological medium as a whole including water, host rock minerals, sometimes even underground gas and nonpolar solution. At that, it is assumed that the compositions of their media reached total equilibrium. It means that underground water is saturated with minerals and other nonwater media, and there is no mass transfer processes. At the presence of non-electrolytes the content of nonpolar components depends on their composition. The forecast problem of such models includes the determination of composition and quantitative ratios of interacting media at total equilibrium under specified conditions. Ozyabkin (1995) treats them as medium level models. In Europe they are called equUtbrium and specia-tion models. [Pg.553]

The estimation of Rav for characteristic parameter values shows that Rav where Aq = d/Re /" is the internal scale of turbulence. In a turbulent flow, both heat and mass exchange of drops with the gas are intensified, as compared to a quiescent medium. The delivery of substance and heat to or from the drop surface occurs via the mechanisms of turbulent diffusion and heat conductivity. The estimation of characteristic times of both processes, with the use of expressions for transport factors in a turbulent flow, has shown that in our case of small liquid phase volume concentrations, the heat equilibrium is established faster then the concentration equilibrium. In this context, it is possible to neglect the difference of gas and liquid temperatures, and to consider the temperatures of the drops and the gas to be equal. Let us keep all previously made assumptions, and in addition to these, assume that initially all drops have the same radius (21.24). Then the mass-exchange process for the considered drop is described by the same equations as before, in which the molar fluxes of components at the drop surface will be given by the appropriate expressions for diffusion fluxes as applied to particles suspended in a turbulent flow (see Section 16.2). In dimensionless variables (the bottom index 0" denotes a paramenter value at the initial conditions). [Pg.680]

These properties allow SCW to provide an environment and an opportunity to conduct chemistry in a single fluid phase that would otherwise occur in a multiphase system under more conventional conditions. The advantages of a single supercritical-phase reaction medium are that (i) higher concentrations of reactants can often be attained and (ii) there are no inter-phase mass transport processes to hinder reaction rates. [Pg.318]

Interferometry method. This method involves the analysis of a fringe pattern which changes with time reflecting the corresponding variations of the refractive index of the medium caused by the mass transfer process (Caldwell, 1957). This enables the determination of the concentration of the species transferred at any location close to the interface (up to 250 im) at various times. [Pg.43]

In Chapter 7, we have discussed the various diffusional processes for mass transfer in a capillary and a porous medium. Those discussions are sufficient for the understanding of mass transfer processes as well as the calculation of fluxes into a capillary and a porous medium for binary systems. [Pg.415]

Mass Polymerization Process. In the mass (114-122) ABS process, the polymerization is conducted in a monomer medium rather than in water, usually employing a series of two or more continuous reactors. The rubber used in this process is most commonly a solution polymerized linear polybutadiene (or copol5nner containing sytrene), although some mass processes utilize emulsion-polymerized ABS with a high rubber content for the rubber component (123). If a linear rubber is used, a solution of the rubber in the monomers is prepared for feeding to the reactor system. If emulsion ABS is used as the source of rubber, a dispersion of the ABS in the monomers is usually prepared after the water has been removed from the ABS latex. [Pg.278]

Medium to mass production processes require metal tools, which could be made of tool steel or any other kinds of metal in the case of common machining. For excellent surface properties of the tools and molds, brass tools are preferable. Due to precision... [Pg.76]

Recall that nuclei of intermediate mass are the most stable. In nuclear fission, a very heavy nucleus splits into more-stable nuclei of intermediate mass. This process releases enormous amounts of energy. Nuclear fission may occur spontaneously or when nuclei are bombarded by particles. When uranium-235 is bombarded with slow neutrons, a uranium nucleus can capture one of the neutrons, making it very unstable. The nucleus splits into medium-mass nuclei with the emission of more neutrons. The mass of the products is less than the mass of the reactants. The missing mass is converted to energy. [Pg.657]

With increasing pressure, the density of a process medium will rise. Due to the compressibility of the medium, the effect of enhanced densities will be highest for gases. Thus, heat and mass transfer processes with gases have to consider strong variations in material properties and transport data. [Pg.20]

Transfer of contaminants between phases within a porous medium is an important phenomenon to consider when evaluating transport of contaminants in the subsurface. For example, volatile organic compounds (VOCs) are typical contaminants of concern in near-surface soils. Soil, aqueous-phase contamination, and NAPL-phase organics may all be sources of organic vapors in the subsurface. Therefore, organic vapor transport in the unsaturated zone requires understanding of interphase mass-transfer processes as the contaminant can be distributed between soil gas, water, soil, and NAPL phases (Tillman and Weaver, 2005). [Pg.202]


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