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Hopscotch Algorithm for Cyclic Voltammetry in a Thin Layer

Hopscotch Algorithm for Cyclic Voltammetry in a Thin Layer [Pg.96]

Equations (46) and (48) can be interpreted as extrapolating further in time to obtain the concentration in the future at a particular position. [Pg.96]

We are interested in the node close to electrode Node 2 when Node 1 is at the electrode surface (see Fig. 6.9). The procedure, as described in Refs. 12—14, follows. Initially j = 0. [Pg.97]

For the rest of the nodes, when (/ + j) is even, overwrite Qy with Qy+2 calculated from Eq. (49). [Pg.97]

FIGURE 6.9. Using the hopscotch algorithm to evaluate concentrations with time at particular points close to the electrode. [Pg.98]




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A*-Algorithm

Algorithm for

Cyclic voltammetry

Hopscotch

In voltammetry

Thin-layer cyclic voltammetry

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