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A Learned-SVD Approach to the Electromagnetic Inverse Source Problem.

Amedeo Capozzoli1, Ilaria Catapano2, Eliana Cinotti1,2

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We introduce a deep learning method, learned singular value decomposition (L-SVD), for inverse problems. L-SVD outperforms traditional Truncated SVD (TSVD) in reconstructing sources, especially for complex spatial variations.

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autoencoderdeep neural networksinverse sourcelearned singular value decompositionsingular value decomposition

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Area of Science:

  • Computational physics
  • Applied mathematics
  • Artificial intelligence

Background:

  • Ill-posed inverse problems are challenging in various scientific fields.
  • Traditional regularization methods like Truncated SVD (TSVD) have limitations in reconstructing complex sources.
  • Deep neural networks offer a novel approach to address these challenges.

Purpose of the Study:

  • To propose and evaluate a novel artificial intelligence approach, learned singular value decomposition (L-SVD), for solving 2D scalar inverse source problems.
  • To compare the reconstruction performance of L-SVD against the canonical Truncated SVD (TSVD) regularization scheme.
  • To investigate the ability of L-SVD to retrieve faster spatial variations of the source and incorporate a priori information.

Main Methods:

  • Developed a hybrid autoencoding deep neural network architecture for L-SVD.
  • Implemented and compared L-SVD with TSVD for a canonical 2D scalar inverse source problem.
  • Utilized numerical tests based on far-field acquisitions for performance evaluation.
  • Analyzed the impact of training data on L-SVD performance.

Main Results:

  • L-SVD demonstrated superior reconstruction performance compared to TSVD, indicated by lower reconstruction errors.
  • L-SVD successfully retrieved faster spatial variations of the source, a limitation for TSVD.
  • The L-SVD method effectively incorporates a priori information about unknown current distributions.
  • Performance degradation of L-SVD was observed when the unknown source deviated from the training dataset.

Conclusions:

  • Learned singular value decomposition (L-SVD) offers a powerful, non-linear alternative to linear methods like TSVD for inverse source problems.
  • L-SVD's ability to leverage training data and a priori information enhances source reconstruction accuracy and detail.
  • Careful dataset curation is crucial for optimal L-SVD performance, highlighting the importance of domain knowledge in AI model training.