The Origin of the Constant Phase Element Behavior of Pt(111) Near the Potential of Zero Charge
Katherine J Levey1, Nicci L Fröhlich1, Steffen Hardt1
1Leiden Institute of Chemistry, Leiden University, Einsteinweg 55, Leiden 2333 CC, the Netherlands.
Abstract:
Despite the Pt(111)/HClO4 interface being a model system in electrochemistry, its electric double-layer (EDL) behavior deviates significantly from classical models. In the double-layer region (0.40-0.60 VRHE), electrochemical impedance spectroscopy reveals non-ideal capacitance behavior, which is best described by a constant phase element rather than an ideal capacitor. The extent of non-ideal capacitive behavior can be quantified using the CPE exponent (α), in which we observe two distinct regimes: a decrease at potentials away from the potential of zero charge (PZC), and a pronounced minimum at the PZC itself. To interpret these findings, we combine experimental data with two-dimensional numerical simulations solving the coupled Poisson-Nernst-Planck equations. Our findings show that non-ideal capacitive behavior at potentials away from the PZC arises from finite mass transport within the EDL and an inhomogeneous current/potential distribution across the disc electrode, which results from the cell and electrode geometry. The anomalous α minimum at potentials closer to the PZC is the result of a second potential-dependent variable, which we propose to be electrowetting that alters the geometry of the wetted edge of the disk electrode in the hanging meniscus configuration and therefore the corresponding local electric field. These results highlight the critical roles of cell geometry, edge effects, and electrolyte concentration in modulating frequency dispersion. This work provides new physical insights into capacitance dispersion at well-defined interfaces and lays the foundation for more accurate models of electrochemical systems involving confined geometries and interfacial heterogeneity.
More Related Videos
Related Concept Videos
The Electrical Double Layer
Calculations of Electric Potential II
Consider a...
Electric Field of Parallel Conducting Plates
Consider a cross-section of a thin, infinite conducting plate having a positive charge. For such a large thin plate, as the thickness of the plate tends to zero, the positive charges lie on the plate's two large faces. Without an external electric field, the...
Potential Due to a Polarized Object
Electric Field of Two Equal and Opposite Charges
A separation of the positive and negative charges can lead to a weak, remnant effect of the positive and negative charges. The expectation is that the more the distance between the positive and...
Calculations of Electric Potential I
The ring is divided into infinitesimal small arcs such that point M is equidistant from all the arcs. Here, the cylindrical coordinate system is used to calculate the electric potential at point M. A general element of the arc between angles θ and θ + dθ is of the length Rdθ and has a charge of...


