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Diffuse layer around a sphere

We turn now to the spherical geometry, where curvature complicates [Pg.36]

No analytical solution exists, leaving numerical calculations for specific situations or asymptotic solutions to describe limiting behavior. [Pg.36]

For thin double layers, i.e. /ca 1, we can rescale the equations with [Pg.36]

For Ko c , we recover a description pertinent to a flat interface. Thin double layers, therefore, exhibit a saturation effect similar to that for planar layers, i.e. for 1 [Pg.36]

The numerical results also demonstrate that saturation effect at high potential is a general feature of spherical double layers. Because the potential diminishes with distance from the surface, linearization becomes appropriate and the decay is exponential, viz. [Pg.37]


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