Invariants in Eddy Current Testing via Dimensional Analysis
Vincenzo Mottola, Alessandro Sardellitti, Filippo Milano, Luigi Ferrigno, Marco Laracca, Antonello Tamburrino

TL;DR
This paper introduces a systematic dimensional analysis-based method to derive invariants for Eddy Current Testing data, enabling parameter estimation independent of uncertain variables, validated through experiments on plates with varying properties.
Contribution
It presents a novel, systematic approach to derive invariant transformations for frequency domain Eddy Current Testing data using dimensional analysis.
Findings
Effective invariants achieved for multiple parameters
High accuracy in experimental validation
Applicable to real-time, in-line testing
Abstract
The Buckingham's , theorem has been recently introduced in the context of Non destructive Testing \& Evaluation (NdT\&E) , giving a theoretical basis for developing simple but effective methods for multi-parameter estimation via dimensional analysis. Dimensional groups, or groups, allow for the reduction of the number of parameters affecting the dimensionless measured quantities. In many real-world applications, the main interest is in estimating only a subset of the variables affecting the measurements. An example is estimating the thickness and electrical conductivity of a plate from Eddy Current Testing data, regardless of the lift-off of the probe, which may be either uncertain and/or variable. Alternatively, one may seek to estimate thickness and lift-off while neglecting the influence of the electrical conductivity, or to estimate the electrical conductivity and the…
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Taxonomy
TopicsNon-Destructive Testing Techniques · Ultrasonics and Acoustic Wave Propagation · Electrical and Bioimpedance Tomography
