In this paper an approach is proposed for the taking into account of the displacement of the probe in the finite element simulation of eddy current testing. The proposed approach allows to reduce the difficulties associated to the finite element meshing. The computations are performed using two finite element formulations. Two test ECT problems are proposed. Numerical results are compared with experimental data. Eddy current testing (ECT) is widely used for the inspection of conductive industrial components. Simulation techniques are needed for the design of ECT probes and for the analysis of the ECT signals issued from inspections. The finite element method (FEM), with its flexibility and its ability to handle complex geometries, plays an important role in the modelling techniques used in ECT. Nevertheless, an efficient FEM simulation of ECT leads to consider some problems. The first problem is how simulate the complete inspection of a component (probe scan) without remeshing at each ECT probe position relatively to the component. To take into account the differ- ent positions of the probe when the FEM is used, a full or partial remeshing can be used. However from a computational cost point of view, this approach can be unfavourable when, for example, hundreds of probe positions are considered. A solution is then to use a mesh connecting method (i.e. a domain decomposition method) with a mesh related to the probe and another related to the component. The second difficulty is to take into account efficiently the thin regions that can be present in an ECT problem: lift-off (probe-component distance), thin coatings, thin deposits, flat coils.... Indeed, find a suitable mesh with a good compromise between the number of elements and their quality is uneasy. In orderto overcomethe problemscausedby the thin regionsin the FEM the most appropriatesolution is to model these areas with special elements. In fact, with a simplicial mesh, it is difficult to have a good quality of mesh in a thin region with a reasonable number of elements. It is therefore recommended to
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