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Media model

Process Economics. Relative economics of various ceU culture processes depend heavily on the performance of the ceU line in a system and on the cost of raw materials, particularly the medium. Models are usuaUy developed for the various processes using productivity data obtained from smaU-scale experiments (see Pilot AND MiCROPLANTs). Often, for high value products, the process which ensures the shortest time to market may be the process of choice because of other economic criteria. This is especially tme for pharmaceuticals (qv). RehabUity concerns also often outweigh economic considerations in choosing a process for a high value product. [Pg.234]

Johnson, EM Berk, DA Jain, RK Deen, WM, Hindered Diffusion in Agarose Gels Test of Effective Medium Model, Biophysical Journal 70,1017, 1996. [Pg.614]

In order to understand the nature and mechanisms of foam flow in the reservoir, some investigators have examined the generation of foam in glass bead packs (12). Porous micromodels have also been used to represent actual porous rock in which the flow behavior of bubble-films or lamellae have been observed (13,14). Furthermore, since foaming agents often exhibit pseudo-plastic behavior in a flow situation, the flow of non-Newtonian fluid in porous media has been examined from a mathematical standpoint. However, representation of such flow in mathematical models has been reported to be still inadequate (15). Theoretical approaches, with the goal of computing the mobility of foam in a porous medium modelled by a bead or sand pack, have been attempted as well (16,17). [Pg.503]

Figure 3.68 Total reduction charge (+ ) for the outer film and water content ( ) of the outer film (as estimated from the effective medium model and the data at 633 nm (see text for details). Reprinted from Corrosion Science, 28, P. Southworth, A. Hamnett, A.M. Riley and J.M. Sykes, An Ellipsometric and RRDE Study of Iron Passivation and Depassivation in Carbonate BufTer, pp. 1139-1161 (1988), with kind permission from Pergamon Press Ltd., Headington Hill Hall,... Figure 3.68 Total reduction charge (+ ) for the outer film and water content ( ) of the outer film (as estimated from the effective medium model and the data at 633 nm (see text for details). Reprinted from Corrosion Science, 28, P. Southworth, A. Hamnett, A.M. Riley and J.M. Sykes, An Ellipsometric and RRDE Study of Iron Passivation and Depassivation in Carbonate BufTer, pp. 1139-1161 (1988), with kind permission from Pergamon Press Ltd., Headington Hill Hall,...
Basilevsky, M. V., Chudinov, G. E. and Napolov, D. V. Calculation of the rate constant for the reaction chloride + chloromethane —> C1CH3 + Cl - in the framework of the continuum medium model,... [Pg.351]

This value should be treated with caution, as it is a conditional stability constant determined in a medium modeling blood plasma (Martin, R. B. Savory, J. Brown, S. Bertholf, R. L. Wills, M. R. Clin. Chem. 1987, 33, 405-107). [Pg.192]

Niklasson, G. A., C. G. Granqvist, and O. Hunderi, 1981. Effective medium models for the optical properties of inhomogeneous media, Appl. Opt., 20, 26-30. [Pg.512]

The difference between the matrices Fand Ycalc is the absolute modeling error for the intended size on each experimental point The medium relative modeling error for the electrochemically available part of cadmium in the simulated water sample amounts to 6.6% for zinc it is 5.3%. In contrast with that, the medium modeling error for copper amounts to 41.0%. [Pg.310]

Continuum Solvation Models in Chemical Physics 2.10.4 Heterogeneous Dielectric Medium Model... [Pg.288]

In order to put the standard SC generation scenario to a test, we compare the water SC generation simulations with analogous simulations performed using an artificial medium which is the same as the original but with a modified linear dispersion. The later is constructed such that the artificial medium exhibits self-focusing and plasma dynamics that are almost identical to those of the real medium model. [Pg.276]

Two models are available for interpreting attenuation spectra as a PSD in suspensions with chemically distinct, dispersed phases using the extended coupled phase theory.68 Both models assume that the attenuation spectrum of a mixture is composed of a superposition of component spectra. In the multiphase model, the PSD is represented as the sum of two log-normal distributions with the same standard deviation, that is, a bimodal distribution. The appearance of multiple solutions is avoided by setting a common standard deviation to the mean size of each distribution. This may be a poor assumption for the PSD (see section 11.3.2). The effective medium model assumes that only one target phase of a multidisperse system needs to be determined, while all other phases contribute to a homogeneous system, the so-called effective medium. Although not complicated by the possibility of multiple solutions, this model requires additional measurements to determine the density, viscosity, and acoustic attenuation of the effective medium. The attenuation spectrum of the effective medium is modeled via a polynomial fit, while the target phase is assumed to have a log-normal PSD.68 This model allows the PSD for mixtures of more than two phases to be determined. [Pg.290]

The use of a Cl description of the solute wavefunction, instead of MO treatment, has allowed a further development of the continuum medium model. In fact, in its traditional versions, solvent electrons are considered in terms of the fast polarization field defined by the solute charge density. The limitations of this classical description become clear if we consider... [Pg.26]

The exposition of the PCM procedures has been limited to the aspects we consider more important for the study of chemical reactions. We would like to point out here that there are other extensions that use more specialists medium models (for example non-homogeneous, Cossi et al., (1994), and anisotropic solvents, Mennucci et al. (1995, 1996)) or that are addressed to the study of specific classes of phenomena (for example electric and magnetic susceptivity, non linear optics Cammi et al., 1995b, 1996). After saying this about PCM, we would like to dispel any false impression... [Pg.51]

The effective medium model has been described in [84,86]. It constitutes an isolated spherical insertion (component 1) in a continuous medium with effective (to be determined) properties. Thus, the following formula was obtained ... [Pg.163]

Figure 30 shows a comparison between the results for effective conductivity obtained by means of the iterative method (continuous) and a calculation using the formula (240) obtained by the effective medium theory model (dashed). The figure compares the results of the calculation of the effective conductivity using the iteration method (the continuous line) to the calculation by formula (240) (the dotted line) obtained from the effective medium model. The comparison... [Pg.171]


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See also in sourсe #XX -- [ Pg.103 ]




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Application of One-velocity Model to Multiplying Media

Conductivity effective medium model

Constitutive models elastic media

Dispersed Medium Model of Micellar Solution

Dispersed medium model

Drag models of porous media

Effective Medium Models for a Porous Membrane

Effective medium model

Infinite-medium model

Integrated Medium Term Supply Chain Model

Modeling of Lossy and Dispersive Media with Higher Order FDTD Schemes

Modeling of Media Discontinuities

Models of Mass Transport in Porous Media

Models of porous media

Multi-media models

Network modelling of non-Newtonian fluids in porous media

Organized Media on Photochemical Reactions, A Model for the Influence of (Ramamurthy, Weiss, and Hammond)

Physical properties effective medium model

Physically representative model porous medium

Porous media Brinkman model

Porous media Darcy model

Porous media capillary models

Porous media cell model

Porous media diffusion models

Porous media drag models

Porous media modeling

Porous media modeling flow

Porous media models

Porous media stochastic models

The Capillary Model of a Low-permeable Porous Medium

Working Models of Flow and Diffusion in Isotropic Media

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