2022
DOI: 10.2528/pierm22010905
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Deep Learning Based Non-Iterative Solution to the Inverse Problem in Microwave Imaging

Abstract: A deep learning-based approach in conjugation with Fourier Diffraction Theorem (FDT) is proposed in this paper to solve the inverse scattering problem arising in microwave imaging. The proposed methodology is adept in generating a permittivity mapping of the object in less than a second and hence has the potential for real-time imaging. The reconstruction of the dielectric permittivity from the measured scattered field values is done in a single step as against that by a long iterative procedure employed by co… Show more

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Cited by 2 publications
(2 citation statements)
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“…Deep learning is emerging as a dominant tool for providing precise and reliable solutions in the field of microwave imaging, yet maintaining computational efficiency [12][13][14]. A deep learning-based approach in conjugation with the Fourier diffraction theorem is proposed in [15] to solve the inverse scattering problem encountered in quantitative microwave imaging (MWI). In [16], the orthogonality sampling method (OSM) is used along with deep learning architecture called the U-Net to reconstruct the permittivites of the dielectric objects.…”
Section: Introductionmentioning
confidence: 99%
“…Deep learning is emerging as a dominant tool for providing precise and reliable solutions in the field of microwave imaging, yet maintaining computational efficiency [12][13][14]. A deep learning-based approach in conjugation with the Fourier diffraction theorem is proposed in [15] to solve the inverse scattering problem encountered in quantitative microwave imaging (MWI). In [16], the orthogonality sampling method (OSM) is used along with deep learning architecture called the U-Net to reconstruct the permittivites of the dielectric objects.…”
Section: Introductionmentioning
confidence: 99%
“…Typically, iterative inversion methods such as the Born iterative method (BIM), distorted Born iterative method (DBIM), contrast source inversion, etc., are used, but even with advances in numerical methods, solving the inverse problem is still challenging due to slow convergence, non-linearities, and ill-posedness leading to false solutions and unstable outcomes. This difficulty is further complicated by the 3D nature of the imaging domain, increasing the computational demand and processing times [14,15]. This is where deep learning (DL), a subset of artificial intelligence (AI), comes to the rescue, as it can quickly reconstruct the images within a few seconds or minutes, making the overall process suitable for real-time applications.…”
mentioning
confidence: 99%