From the solution obtained in previous work for the faradaic response
to a triple pulse of potentials. the double differential pulse techniq
ue can be defined through the equation I(ddp) = i3 - 2i2 + i1, where i
(j) (j = 1, 2, 3,) is the current corresponding to the potential E(j).
The solution to this equation. which is valid both for a static mercu
ry drop electrode and for a dropping mercury electrode, was studied, a
nd experimental conditions for the analysis of the corresponding curve
s are proposed. Likewise, approximate solutions and analysis criteria
for completely reversible and irreversible processes are reported. The
solutions were checked against experimental examples of well-known pr
ocesses. The analytical and kinetic advantages of this technique are d
iscussed.