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Membrane solution

In concentrated electrolytes the electric current appHed to a stack is limited by economic considerations, the higher the current I the greater the power consumption W in accordance with the equation W = P where is the electrical resistance of the stack. In relatively dilute electrolytes the electric current that can be appHed is limited by the abflity of ions to diffuse to the membranes. This is illustrated in Eigure 4 for the case of an AX membrane. When a direct current is passed, a fraction (t 0.85-0.95) is carried by anions passing out of the membrane—solution interface region and... [Pg.173]

The following factors affect net diffusion of a substance (1) Its concentration gradient across the membrane. Solutes move from high to low concentration. (2) The electrical potential across the membrane. Solutes move toward the solution that has the opposite charge. The inside of the cell usually has a negative charge. (3) The permeability coefficient of the substance for the membrane. (4) The hydrostatic pressure gradient across the membrane. Increased pressure will increase the rate and force of the collision between the molecules and the membrane. (5) Temperature. Increased temperature will increase particle motion and thus increase the frequency of collisions between external particles and the membrane. In addition, a multitude of channels exist in membranes that route the entry of ions into cells. [Pg.423]

Osmotic pressure plays an important role in biological chemistry because the cells of the human body are encased in semipermeable membranes and bathed in body fluids. Under normal physiological conditions, the body fluid outside the cells has the same total solute molarity as the fluid inside the cells, and there is no net osmosis across cell membranes. Solutions with the same solute molarity are called isotonic solutions. [Pg.864]

McLaughlin, S., Electrostatic potentials at membrane-solution interfaces, Curr. Topics. Membr. Transport 9, 71-144 (1977). [Pg.273]

This theory will be demonstrated on a membrane with fixed univalent negative charges, with a concentration in the membrane, cx. The pores of the membrane are filled with the same solvent as the solutions with which the membrane is in contact that contain the same uni-univalent electrolyte with concentrations cx and c2. Conditions at the membrane-solution interface are analogous to those described by the Donnan equilibrium theory, where the fixed ion X acts as a non-diffusible ion. The Donnan potentials A0D 4 = 0p — 0(1) and A0D 2 = 0(2) — 0q are established at both surfaces of the membranes (x = p and jc = q). A liquid junction potential, A0l = 0q — 0P, due to ion diffusion is formed within the membrane. Thus... [Pg.428]

These observations can be formulated into the following mechanistic model. In general, the flux of a solute across a cell membrane is determined by the balance of water-solute and membrane-solute forces. For lipophilic solutes, the principal driving force for transfer from water to the membrane will be the... [Pg.292]

Fig. 6 The electrical potential, ij/, profile across a lipid bilayer. The transmembrane potential, Aij/, is due to the difference in anion and cation concentrations between the two bulk aqueous phases. The surface potential, ij/s, arises from charged residues at the membrane-solution interface. The dipole potential, J/d, results from the alignment of dipolar residues of the lipids and associated water molecules within the membrane... Fig. 6 The electrical potential, ij/, profile across a lipid bilayer. The transmembrane potential, Aij/, is due to the difference in anion and cation concentrations between the two bulk aqueous phases. The surface potential, ij/s, arises from charged residues at the membrane-solution interface. The dipole potential, J/d, results from the alignment of dipolar residues of the lipids and associated water molecules within the membrane...
Membrane osmometry measurements were carried out with the capillary osmometer shown in Figure 3. Owing to the short equilibration time of the instrument and the low cut-off molar mass of the membrane, solute permeation through the membrane, which would show up as a drift of the baseline, did not cause problems even for the lowest molar mass fraction. M was obtained from... [Pg.241]

PBP model considers the membrane potential as a sum of the potentials formed at the membrane-solution interfaces (phase boundary potentials), and generally neglects any diffusion potential within the membrane ... [Pg.102]

An inner filling solution and internal reference electrode are used in macro ISEs due to a very good stability of the potential at the inner membrane-solution interface in such a setup (see Fig. 4.4). However, the presence of a solution inside a sensor could be a serious limitation for development of microelectrodes and may be undesired for a variety of other reasons, including ionic fluxes in the membrane and limited temperature range of sensor operation. There are several requirements for such an inner contact. First of all, a reversible change of electricity carriers ions-electrons must take place at the membrane-substrate interface. The potential of the electrochemical reaction, ensuring this transfer, has to be constant, stable, and must not depend on the sample composition. At last, the substrate must not influence the membrane analytical performance. [Pg.125]

FIGURE 10.1 A schematic diagram for a typical electrode system for potentiometric pH measurements. A potential is established on the pH sensitive membrane-solution interface of a pH electrode that responds to the activity or concentration of hydrogen ions in the solution. The reference electrode has a very stable half-cell potential. The cell potential, which is proportional to the pH in the test solution, is measured using a high input impedance voltmeter between the pH electrode and the reference electrode. [Pg.289]

El Defrawy NMH, Shaalan HF (2007) Integrated membrane solutions for green textile industries. Desalination 204 241-254... [Pg.152]

Parsegian, A. (1969). Energy of an ion crossing a low dielectric membrane solutions to four relevant electrostatic problems, Nature, 221, 844-846. [Pg.110]

Kasianowicz, J., Benz, R. and McLaughlin, S. (1987). How do protons cross the membrane solution interface Kinetic studies on bilayer membranes exposed to the protonophore S-13 (5-chloro-3-tert-butyl-2 -chloro-4 -nitrosalicylanilide), J. Membr. Biol., 95, 73-89. [Pg.264]

Iyer et al. [22] Intramolecular solute, intermolecular solute-solvation and intermolecular membrane-solute descriptors... [Pg.552]

Another way around the problem of pressure-driven flow in the single-phase membrane was presented by Meyers.He worked around the problem by allowing for a discontinuity in pressure at the membrane/solution interface, even though the electrochemical potential of all soluble species is continuous. He argued that additional mechanical stresses compressing the membrane should be indistinguishable from the thermodynamic pressure, and thus, the thermodynamic pressure might be discontinuous at the interface. [Pg.456]

A basic property of the membrane surface, the potential at the membrane/ solution boundary, was defined and determined by Nemst and Riesenfeld [75, 85, 86] for the phase boundary between two immiscible liquids. [Pg.8]

If detenninand J is displaced from the membrane (at least in the region around the membrane/solution 1 boundary), then (3.2.13) indicates that an increase in the activity of the determinand in the test solution increases its activity in the membrane in the same proportion, so that the ratio does not change (see (3.2.2)) and the potential difference at the membrane/solution 1 boundary also does not change. This fact can be expressed quantitatively using (3.2.14). For the concentrations of ions J and K in the membrane. [Pg.39]

Substitution into (3.2.22) and then into (3.2.2) yields the potential at the membrane/solution 1 boundary ... [Pg.41]

Because a similar equation holds for the membrane/solution 2 phase boundary and no diffusion potential is formed within the membrane, (3.2.3) is valid for the membrane potential. [Pg.46]

As similar relationships hold for the second membrane/solution boundary, the equation for the membrane potential can be obtained from (3.4.6) ... [Pg.53]

The rate of the charge-transfer reaction across the membrane/solution interface, leading to charging of the electrical double layer at this interface [87]. [Pg.85]

The first factor, especially important with ion-selective microelectrodes, can be eliminated by a suitable modification of the measuring instrument, notably by the use of a coaxial microelectrode (see [167] and section 4.2). If an inter-ferent is present in the solution at a concentration at which it does not affect the ISE potential, factors 4 and 6 are not operative. Penetration of the deter-minand into the membrane, factor 5, is very important for the response times of ISEs with ionophores in their membranes, provided that no hydrophobic anion is present in the membrane solution, as has been theoretically treated by Morf et aL [114]. As shown in section 3.3, the presence of a hydrophobic anion stabilizes the conditions in the membrane, with a marked effect on the shortening of the response time [93]. [Pg.86]


See other pages where Membrane solution is mentioned: [Pg.480]    [Pg.147]    [Pg.156]    [Pg.156]    [Pg.174]    [Pg.175]    [Pg.177]    [Pg.2035]    [Pg.234]    [Pg.141]    [Pg.336]    [Pg.547]    [Pg.821]    [Pg.423]    [Pg.183]    [Pg.428]    [Pg.340]    [Pg.128]    [Pg.448]    [Pg.259]    [Pg.532]    [Pg.189]    [Pg.6]    [Pg.37]    [Pg.46]   
See also in sourсe #XX -- [ Pg.286 ]




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