Fast and large-converge-radius inverse compositional Levenberg–Marquardt algorithm for digital image correlation: principle, validation, and open-source toolbox
•Inverse compositional Levenberg-Marquardt (IC-LM) algorithm is proposed.•IC-LM algorithms considering first- and second-order shape functions are derived.•Damping factor in IC-LM is initialized by normalization and correlation coefficient.•IC-LM has similar accuracy, efficiency yet better robustnes...
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| Vydané v: | Optics and lasers in engineering Ročník 151; s. 106930 |
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| Hlavní autori: | , |
| Médium: | Journal Article |
| Jazyk: | English |
| Vydavateľské údaje: |
Elsevier Ltd
01.04.2022
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| Predmet: | |
| ISSN: | 0143-8166, 1873-0302 |
| On-line prístup: | Získať plný text |
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| Shrnutí: | •Inverse compositional Levenberg-Marquardt (IC-LM) algorithm is proposed.•IC-LM algorithms considering first- and second-order shape functions are derived.•Damping factor in IC-LM is initialized by normalization and correlation coefficient.•IC-LM has similar accuracy, efficiency yet better robustness compared with IC-GN.
This paper presents an inverse compositional Levenberg-Marquardt (IC-LM) algorithm for robust, efficient, and accurate image registration in digital image correlation (DIC). In essence, the IC-LM algorithm is a mixture of the classical inverse compositional Gaussian-Newton (IC-GN) and gradient descent algorithms. Further normalization of the local coordinate and image intensity is also introduced to adaptively initialize the damping parameter in the IC-LM algorithm. The proposed IC-LM algorithm is proven to hold a larger converge radius while having comparable accuracy, precision, and efficiency compared with the classical IC-GN algorithm. The efficient reliability-guided displacement tracking strategy is also merged into the IC-LM algorithm to provide an accurate initial guess for all calculation points. For the sake of reproducibility of this algorithm, the open-source MATLAB toolbox featuring the IC-LM algorithm is available on GitHub (https://github.com/cbbuaa/DIC_ICLM_MATLAB). |
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| ISSN: | 0143-8166 1873-0302 |
| DOI: | 10.1016/j.optlaseng.2021.106930 |