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Optimization-Inspired Learning With Architecture Augmentations and Control Mechanisms for Low-Level Vision.

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    This study introduces a unified framework combining Generative, Discriminative, and Corrective (GDC) principles for low-level vision tasks. GDC offers a flexible and theoretically guaranteed approach to optimization-inspired learning for improved image and feature propagation.

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    Area of Science:

    • Computer Vision
    • Machine Learning
    • Numerical Optimization

    Background:

    • Growing interest in combining learnable modules with numerical optimization for low-level vision.
    • Existing methods often lack a unified approach for designing propagative modules, theoretical analysis, and learning mechanisms.

    Purpose of the Study:

    • To propose a unified optimization-inspired learning framework (GDC) that integrates Generative, Discriminative, and Corrective principles.
    • To address the limitations of specialized schemes by offering a generalized solution for diverse optimization models.

    Main Methods:

    • Introduced a general energy minimization model and formulated its descent direction from generative, discriminative, and corrective viewpoints.
    • Constructed three propagative modules (Generative, Discriminative, Corrective) for flexible combination.
    • Designed two control mechanisms providing theoretical guarantees for optimization formulations.

    Main Results:

    • Demonstrated the efficacy and adaptability of the GDC framework across various low-level vision tasks.
    • Showcased stable propagation with convergence through architecture augmentation strategies like normalization and search.
    • Validated the theoretical guarantees supporting the proposed methods.

    Conclusions:

    • The GDC framework provides a unified, theoretically grounded, and adaptable approach for optimization-inspired learning in low-level vision.
    • The proposed methods effectively solve optimization models with flexible combinations of principles, enhancing image and feature propagation.