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Nonuniformly Charged Surface Layer Isoelectric Point

6 NONUNIFORMLY CHARGED SURFACE LAYER ISOELECTRIC POINT [Pg.104]

Consider an ion-penetrable planar soft surface consisting of two sublayers 1 and 2 (Fig. 4.7). The surface is in equilibrium with a monovalent electrolyte solution of bulk concentration n. Note here that n represents the total concentration of monovalent cations including ions and that of monovalent anions including OH ions. Let h be the concentration in the bulk solution phase. Sublayer 2 is [Pg.104]

Here i//(x) is the electric potential at position x relative to the bulk solution phase, where ij/(x) is set equal to zero, Wh xp —e jj x)lkT) is the H concentration at position x. The charge density resulting from dissociated acidic groups at position x in layer 1 —d x Q) is thus obtained by multiplying Eq. (4.101) by —e, namely, [Pg.105]

Similarly, the charge density resulting from the dissociated basic groups at x in layer 2(x —d)is given by [Pg.106]

The Poisson-Boltzmann equation for i/ (x) in layer 1 is then given by [Pg.106]


See other pages where Nonuniformly Charged Surface Layer Isoelectric Point is mentioned: [Pg.131]   


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Charge layer

Charge nonuniformity

Charged surfaces

Charges, point

Isoelectric

Isoelectric point

Layered surfaces

Nonuniform

Nonuniformity

Surface charge

Surface charge layer

Surface charges surfaces

Surface charging

Surface isoelectric point

Surface layers

Surface nonuniformity

Surfaces nonuniform

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