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Water, generally diffusion

The data given should serve only as reference values following the rule, the higher the ionic potential, the thicker the hydration layer of the water molecules around the ion, and the slower the ionic diffusion. Cations generally diffuse more rapidly than anions. [Pg.187]

Typically, functional porins are homotrimers, which assemble from monomers and then integrate into the outer membrane. The general porins, water-filled diffusion pores, allow the passage of hydrophilic molecules up to a size of approximately 600 Daltons. They do not show particular substrate specificity, but display some selectivity for either anions or cations, and some discrimination with respect to the size of the solutes. The first published crystal structure of a bacterial porin was that of R. capsulatus [48]. Together with the atomic structures of two proteins from E. coli, the phosphate limitation-induced anion-selective PhoE porin and the osmotically regulated cation-selective OmpF porin, a common scheme was found [49]. Each monomer consists of 16 (3-strands spanning the outer membrane and forming a barrel-like structure. [Pg.285]

If the substances have passed the stratum comeum, they also generally diffuse into the living part of the epidermis, reach the circulation, and then have systemic effects depending on the amount absorbed. Because these are often constituents of formulations, one generally expects them to have little direct influence on skin penetration. However, their amphiphilic properties allow them to form new systems with the body s constituents and even to change the physical state of water in the skin. By this means, a pathway is cleared for other hydrophilic substances to gain entry into the general circulation. [Pg.479]

Favorable proton transfers between electronegative atoms such as O, N, and S are extremely fast. The bimolecular rate constants are generally diffusion-controlled, being 1010 to 10" s-1 A/-1 (Table 4.2). For example, the rate constant for the transfer of a proton from H30+ to imidazole, a favorable transfer since imidazole is a stronger base than H20, is 1.5 X 1010 s 1 M l (Table 4.3). The rate constant for the reverse reaction, the transfer of a proton from the imidazolium ion to water, may be calculated from the difference in their p a s by using the following equations ... [Pg.92]

The q-space imaging method, which deals with signals only after long diffusion times, discards all information relevant to dynamic aspects of water diffusion and transport, especially the restriction of water transport by membrane and cell wall permeability barriers in cellular tissues. This information is contained in the functional dependence of the pulsed gradient spin echo amplitude S(q,A,x) on the three independent variables q, A, and x (x is the 90-180 degree pulse spacing) [53]. As the tool to explore the q and A dependence of S(q,A,x), generalized diffusion times and their associated fractional populations are introduced and a multiple exponential time series expansion is used to analyze the dependence [53]. [Pg.133]

The conductance gj and the resistance include all parts of the pathway from the site of water evaporation to the leaf epidermis. Water can evaporate at the air-water interfaces of mesophyll cells, at the inner side of epidermal cells (including guard cells), and even from cells of the vascular tissue in a leaf before diffusing in the tortuous pathways of the intercellular air spaces. The water generally has to cross a thin waxy layer on the cell walls of most cells within a leaf. After crossing the waxy layer, which can be up to 0.1 pm thick, the water vapor diffuses through the intercellular air spaces and then through the stomata (conductance = g, resistance = Fig. 8-5)... [Pg.380]

The rate of water vapor diffusion per unit leaf area, Jw> equals the difference in water vapor concentration multiplied by the conductance across which Acm occurs (// = g/Ac - Eq. 8.2). In the steady state (Chapter 3, Section 3.2B), when the flux density of water vapor and the conductance of each component are constant with time, this relation holds both for the overall pathway and for any individual segment of it. Because some water evaporates from the cell walls of mesophyll cells along the pathway within the leaf, is actually not spatially constant in the intercellular airspaces. For simplicity, however, we generally assume that Jm, is unchanging from the mesophyll cell walls out to the turbulent air outside a leaf. When water vapor moves out only across the lower epidermis of the leaf and when cuticular transpiration is negligible, we obtain the following relations in the... [Pg.385]

Zawodzinski et al. [64] have reported self-diffusion coefficients of water in Nafion 117 (EW 1100), Membrane C (EW 900), and Dow membranes (EW 800) equilibrated with water vapor at 303 K, and obtained results summarized in Fig. 36. The self-diffusion coefficients were deterinined by pulsed field gradient NMR methods. These studies probe water motion over a distance scale on the order of microns. The general conclusion was the PFSA membranes with similar water contents. A, had similar water self-diffusion coefficients. The measured self-diffusion coefficients in Nafion 117 equilibrated with water vapor decreased by more than an order of magnitude, from roughly 8 x 10 cm /s down to 5 x 10 cm /s as water content in the membrane decreased from A = 14 to A = 2. For a Nafion membrane equilibrated with water vapor at unit activity, the water self-diffusion coefficient drops to a level roughly four times lower than that in bulk liquid water whereas a difference of only a factor of two in local mobility is deduced from NMR relaxation measurements. This is reasonably ascribed to the additional effect of tortuosity of the diffusion path on the value of the macrodiffusion coefficient. For immersed Nafion membranes, NMR diffusion imaging studies showed that water diffusion coefficients similar to those measured in liquid water (2.2 x 10 cm /s) could be attained in a highly hydrated membrane (1.7 x 10 cm /s) [69]. [Pg.266]

The first step represents formation of an ion-pair (M(H20), L4 "- )). This process equilibrates very rapidly the formation rate constant is generally diffusion controlled. The second step shows the real substitution process. The relaxation time for this first order process is controlled by the rate of release of a water molecule from the metal ion s inner coordination shell. [Pg.12]

Chemical species dissolved or suspended in soil water move in response to two principal mechanisms convection with moving water and diffusion within the flow field. Transfer rates due to these mechanisms are influenced by several factors. Diffusional movement results from concentration gradients within the solution and from micro-variations in the intra-pore velocity. The shape of the familiar break-through curve for nonreactive solutes results primarily from this diffusion. In general, diffusional velocities are small compared with convective velocities, but may be very important in computing the spatial distribution of a... [Pg.22]

Soon after absorption of the irradiation pulse by a solution containing the monovalent solvated cation M+, the population of atoms is created by the reaction depicted in Eq. (2). Formation of the atom is correlated with the decay of the solvated electron and this correlation enables determination of the rate constant of the reaction. The silver ion aqueous solution was the first system thoroughly studied by pulse radiolysis and has recently been revisited (Fig- 2). The optical absorption spectra of transient silver atoms and charged dimers produced by the reaction depicted in Eq. (10) have been observed by pulse radiolysis in various solvents, for example water (Table 1). The rate constants are generally diffusion-controlled, as are those for the corresponding reactions for formation of Tl and... [Pg.1217]


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