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Deep learning methods for inverse problems.

Shima Kamyab1, Zohreh Azimifar1,2, Rasool Sabzi1

  • 1Department of Computer Science and Engineering, Shiraz University, Shiraz, Fars, Iran.

Peerj. Computer Science
|May 31, 2022
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Summary
This summary is machine-generated.

This study categorizes deep learning for inverse problems into Direct Mapping, Data Consistency Optimizer, and Deep Regularizer. Results show robustness depends on the problem type, especially concerning measurement outliers.

Keywords:
3D reconstruction as inverse problemDeep learning for inverse problemsImage denoising as inverse problemLinear regression as inverse problemSingle object tracking as inverse problem

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Area of Science:

  • Computer Science
  • Machine Learning
  • Artificial Intelligence

Background:

  • Inverse problems are prevalent in scientific and engineering fields.
  • Deep learning offers promising solutions for inverse problems.
  • Existing deep learning approaches lack a unified classification and comparative analysis.

Purpose of the Study:

  • To classify and compare the robustness of different deep learning strategies for solving inverse problems.
  • To evaluate the performance of these strategies under varying conditions, including noise and outliers.
  • To provide guidance on selecting the most appropriate deep learning approach for specific inverse problem domains.

Main Methods:

  • Categorization of deep learning solutions into Direct Mapping, Data Consistency Optimizer, and Deep Regularizer.
  • Experimental validation on linear regression, image denoising, 3D human face inverse rendering, and object tracking.
  • Statistical analysis of the robustness and performance differences across categories and problem types.

Main Results:

  • Deep learning solution categories exhibit varying robustness depending on the inverse problem domain.
  • The presence of measurement outliers significantly impacts the performance of different categories.
  • No single category universally outperforms others; suitability is problem-dependent.

Conclusions:

  • The choice of deep learning strategy for inverse problems should be informed by the specific problem characteristics, particularly the likelihood of measurement outliers.
  • Direct Mapping, Data Consistency Optimizer, and Deep Regularizer approaches have distinct strengths and weaknesses.
  • This research proposes the most robust solution category for each investigated inverse problem class based on empirical evidence.