pdf here - Theoretische Physik IV - Ruhr-Universität Bochum
pdf here - Theoretische Physik IV - Ruhr-Universität Bochum
pdf here - Theoretische Physik IV - Ruhr-Universität Bochum
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Figure 7.<br />
The potential ' (1) is depicted against for (a) i = 1=3; = 0:1, = 2:35 (solid curve),<br />
= 2:4 (dashed curve), (b) i = 1=3; = 2:4; = 0:1 (solid curve), = 0:12 (dashed<br />
curve), (c) = 0:5, = 3; i = 1=3 (solid curve) and i = 1=4 (dashed curve).<br />
Figure 8.<br />
The pseudo-potential V (' (1) ) is depicted against the electrostatic potential ' (1) , for (a)<br />
i = 1=3; = 0:5, = 0:1 (solid curve), = 0:2 (dashed curve), (b) i = 1=3; = 0:2;<br />
= 0:3 (solid curve), = 0:4 (dashed curve), (c) = 0:5, = 0:2; i = 1=3 (solid curve)<br />
and i = 1=300 (dashed curve).<br />
Figure 9.<br />
The double layer pro…le ' (1) is depicted against for (a) i = 1=3; = 0:5, = 0:1 (solid<br />
curve) and = 0:2 (dashed curve), (b) i = 1=3; = 0:2; = 0:3 (solid curve), = 0:4<br />
(dashed curve), (c) = 0:5, = 0:2; i = 1=3 (solid curve) and i = 1=300 (dashed curve).<br />
Figure 10.<br />
The solitary pulse solutions (represented by Eqs. (35) and (36)) and the<br />
double layer pro…le (represented by Eq. (42)) are depicted against the radial and<br />
angular coordinates, r and ;respectively: (a) compressive pulse, (b) rarefactive<br />
pulse (for = 2:35; i = 1=3; = 0:1; U 0 = 0:1 and t = 1, in both plots) and (c)<br />
double layer pro…le for = 0:5; i = 1=3; = 0:5; U 0 = 0:1 and t = 1:<br />
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