An exponentially expanding mesh ideally suited to the fast and efficient simulation of diffusion processes at microdisc electrodes. 1. Derivation of the mesh
- 1 September 1998
- journal article
- Published by Elsevier in Journal of Electroanalytical Chemistry
- Vol. 456 (1-2) , 1-12
- https://doi.org/10.1016/s0022-0728(98)00239-3
Abstract
No abstract availableThis publication has 30 references indexed in Scilit:
- An exponentially expanding mesh ideally suited to the fast and efficient simulation of diffusion processes at microdisc electrodes. 2. Application to chronoamperometryJournal of Electroanalytical Chemistry, 1998
- An exponentially expanding mesh ideally suited to the fast and efficient simulation of diffusion processes at microdisc electrodes. 3. Application to voltammetry.Journal of Electroanalytical Chemistry, 1998
- Numerical simulation of the time-dependent current to membrane-covered oxygen sensors. Part IV. Experimental verification that the switch-on transient is non-Cottrellian for microdisc electrodesJournal of Electroanalytical Chemistry, 1996
- Two-dimensional implementation of the finite element method with singularity correction for diffusion limited current at an unshielded disc electrodeJournal of Electroanalytical Chemistry, 1995
- Modelling electrode reactions using the strongly implicit procedureJournal of Electroanalytical Chemistry, 1995
- Space variables well fitted for the study of steady state and near-steady-state diffusion at a microdiskJournal of Electroanalytical Chemistry, 1992
- Transient diffusion and migration to a disk electrodeThe Journal of Physical Chemistry, 1992
- The Treatment of Boundary Singularities in Axially Symmetric Problems Containing DiscsIMA Journal of Applied Mathematics, 1977
- The Solution of a Two-dimensional Time-dependent Diffusion Problem Concerned with Oxygen Metabolism in TissuesIMA Journal of Applied Mathematics, 1977
- Stress-calculation in frameworks by the method of "systematic relaxation of constraints"—I and IIProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1935