Abstract
A cone-shaped electrode pressed into an electrolyte can with advantage
be utilized to characterize the electro-catalytic properties
of the electrode, because it is less dependent on
the electrode microstructure than e.g. thin porous composite electrodes,
and reactions with the electrolyte occurring during
processing can be avoided. Newman's formula for current constriction in
the electrolyte is then used to deduce the active
contact area based on the ohmic resistance of the cell, and from this
the
surface specific electro-catalytic activity.
However, for electrode materials with low electrical conductivity (like
Ce1-xPrxO2-δ), the resistance of the
cell is significantly influenced by the ohmic resistance of the cone
electrode, wherefore it must
be included. In this work the ohmic resistance of a
cone is modelled analytically based on simplified geometries. The two
analytical models only differ by a model specific
pre-factor, which is consequently determined by a finite element model.
The model was applied to measurements on cones of
Ce1-xPrxO2-δ characterized on an YSZ
electrolyte. Conclusively, the finite element model was used to obtain a
formula for the resistance
for different cone angles with a small contact
area. This reproduces Newman's formula for a cone angle equal to 90°,
i.e.
a semi-infinite body.
Original language | English |
---|---|
Journal | Journal of The Electrochemical Society |
Volume | 164 |
Issue number | 11 |
Pages (from-to) | E3035-E3039 |
ISSN | 0013-4651 |
DOIs | |
Publication status | Published - 2017 |