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Membranes height

To overcome this problem, we have designed a novel combined scheme that efficiently accounts for bilayer deformations together with the electrostatic PB solution self-consistently [27]. Our strategy is based on representing the membrane interface shape (contour) as a linear superposition of N Gaussian functions (used here as a basis set) centered at different locations on the surface of the membrane. In this manner, we can approximate the local membrane height h(x,y) at any point (x. y) by the following sum [27] ... [Pg.244]

Table 4.11 Operating Conditions Used in the Experiments Both Membrane Height and Static Bed Height Were Kept as 80 mm at Both Sides... Table 4.11 Operating Conditions Used in the Experiments Both Membrane Height and Static Bed Height Were Kept as 80 mm at Both Sides...
Fig. 4. Comparison of the theoretical predictions and the experimental values described by Wilen and Dash (1995) for the membrane height h(x,t) at 160 hours, is the experimental x-coordinate. At the bulk ice/water interface, R =Rq and G = 0.92 K/cm. The predictions for the short and long range electrostatic (v = 3/2 and v = 2), and the nonretarded Van der Waals (v = 3) interactions are shown by the solid, dashed, and dotted lines respectively. For orientation Ice (R -Rq < 0) and Water (R-Rg> 0) refer to regions where the bulk phases are stable. For R - Rg< 0 an interfacial water film coexists between the membrane and bulk ice. Fig. 4. Comparison of the theoretical predictions and the experimental values described by Wilen and Dash (1995) for the membrane height h(x,t) at 160 hours, is the experimental x-coordinate. At the bulk ice/water interface, R =Rq and G = 0.92 K/cm. The predictions for the short and long range electrostatic (v = 3/2 and v = 2), and the nonretarded Van der Waals (v = 3) interactions are shown by the solid, dashed, and dotted lines respectively. For orientation Ice (R -Rq < 0) and Water (R-Rg> 0) refer to regions where the bulk phases are stable. For R - Rg< 0 an interfacial water film coexists between the membrane and bulk ice.
This method relies on the simple principle that the flow of ions into an electrolyte-filled micropipette as it nears a surface is dependent on the distance between the sample and the mouth of the pipette [211] (figure B 1.19.40). The probe height can then be used to maintain a constant current flow (of ions) into the micropipette, and the technique fiinctions as a non-contact imaging method. Alternatively, the height can be held constant and the measured ion current used to generate the image. This latter approach has, for example, been used to probe ion flows tlirough chaimels in membranes. The lateral resolution obtainable by this method depends on the diameter of the micropipette. Values of 200 nm have been reported. [Pg.1718]

In both of these pieces of apparatus, isothermal operation and optimum membrane area are obtained. Good temperature control is essential not only to provide a value for T in the equations, but also because the capillary attached to a larger reservoir behaves like a thermometer, with the column height varying with temperature fluctuations. The contact area must be maximized to speed up an otherwise slow equilibration process. Various practical strategies for presetting the osmometer to an approximate n value have been developed, and these also accelerate the equilibration process. [Pg.550]

Let us proceed with the second interesting example concerning application of the ROZ equations. We would Hke first to mention that simple fluids confined to slits with permeable membranes have been studied by both computer simulations and theory, see, e.g.. Refs. 49-52. The simplest way is to visualize a permeable membrane as a barrier of finite height and width. To our best knowledge, no studies of a system containing multiple barriers of a more sophisticated geometry than the sHt-Hke have been undertaken so... [Pg.311]

FIGURE 8.31 An experiment to illustrate osmosis. Initially, the tube contained a sucrose solution and the beaker contained pure water the initial heights of the two liquids were the same. At the stage shown here, water has passed into the solution through the membrane by osmosis, and the level of solution in the tube has risen above that of the pure water. The large inset shows the molecules in the pure solvent (below the membrane) tending to join those in the solution (above the membrane) because the presence of solute molecules there has led to increased disorder. The small inset shows just the solute molecules the yellow arrow shows the direction of flow of solvent molecules. [Pg.455]

The velocity, viscosity, density, and channel-height values are all similar to UF, but the diffusivity of large particles (MF) is orders-of-magnitude lower than the diffusivity of macromolecules (UF). It is thus quite surprising to find the fluxes of cross-flow MF processes to be similar to, and often higher than, UF fluxes. Two primary theories for the enhanced diffusion of particles in a shear field, the inertial-lift theory and the shear-induced theory, are explained by Davis [in Ho and Sirkar (eds.), op. cit., pp. 480-505], and Belfort, Davis, and Zydney [/. Membrane. Sci., 96, 1-58 (1994)]. While not clear-cut, shear-induced diffusion is quite large compared to Brownian diffusion except for those cases with very small particles or very low cross-flow velocity. The enhancement of mass transfer in turbulent-flow microfiltration, a major effect, remains completely empirical. [Pg.56]

The CLM method is a new technique, developed by Nagatani and Watarai [61]. This method produces a stable, ultrathin two-phase liquid membrane by the centrifugal force due to the rotation of a cylindrical cell, using the arrangement shown in Fig. 11. The inner diameter and inner height of the cylindrical cell were 19 and 29 mm, respectively. The rotation speed was controlled in the range 6000-7500 rpm. The summation of the absorption spectra of both interfacial and bulk organic phase species was measured in the direction perpendicular to the rotation axis with a diode array spectrophotometer. [Pg.344]

FIG. 14 Constant height mode gray-scale image of a 5/xm-diameter pore in a polycarbonate membrane obtained with a 3 fim pipette tip. The filling DCE solution contained 10 mM TBATPBCl. The aqueous phase contained 0.4mM TEACl + lOmM LiCl. The scale bar corresponds to 10/xm. The tip scan speed was 10/xm/s. (Reprinted with permission from Ref. 30. Copyright 1998 American Chemical Society.)... [Pg.400]

The predominance of the cationic species of DEC H" in membranes is consistent with the NMR spectra. If the neutral species are substantially increased in membranes, NMR signals of the neutral species can be observed in addition to the cationic species due to the difference in the delivery sites with a large barrier height in membranes. No independent NMR signals of the neutral species of DEC H" can be detected after the addition of the EPC SUV this indicates that the cationic species are dominant also in the hydrated membranes. [Pg.792]

Height 168 cm (5 ft, 6 in), weight 60 kg (132 lbs), temperature 38.9°C (102°F), heart rate 98 beats/minute, blood pressure 98/55 mm Hg, respiratory rate 30 breaths/minute, alert and oriented x 3, mucous membranes and skin appear cool and dry, tachycardic, tachypneic, lungs clear... [Pg.1495]

If a small amount of gramicidin A is dissolved in a BLM (this substance is completely insoluble in water) and the conductivity of the membrane is measured by a sensitive, fast instrument, the dependence depicted in Fig. 6.15 is obtained. The conductivity exhibits step-like fluctuations, with a roughly identical height of individual steps. Each step apparently corresponds to one channel in the BLM, open for only a short time interval (the opening and closing mechanism is not known) and permits transport of many ions across the membrane under the influence of the electric field in the case of the experiment shown in Fig. 6.15 it is about 107 Na+ per second at 0.1 V imposed on the BLM. Analysis of the power spectrum of these... [Pg.459]

In addition, the physical dimensions of the cells making up the monolayer should be considered. Cell shape can influence the relative contributions of the paracellular and transcellular pathways. For example, junctional density is greater in cells that are narrow or of small diameter than in cells that are wide or spread out on the substrate. The height of the cells can impact the path length traveled by a permeant, as will the morphology of the junctional complex and lateral space (Section m.B.2). It is unknown how the mass of lipid or membrane within a cell influences transcellular flux of a lipophilic permeant. [Pg.244]

A typical 5 kA Eco cell has a cathode drum with a radius of 0.37 m, a height of 0.74 m and a cathode-membrane gap of about 1 cm. The cathode is rotated at 100-200 rev.min-1. In rotating-cylinder electrode cells, high fractional conversion can be obtained by employing an Eco cascade cell. [Pg.189]


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See also in sourсe #XX -- [ Pg.390 , Pg.391 ]




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